🏆 #1

🏆 #1

Best EdTech Solution in Lithuania 2024

Best EdTech Solution in Lithuania 2024

Best EdTech Solution in Lithuania 2024

We are BBright

Personalized learning. Local roots. Global reach.
Adaptive learning that closes real knowledge gaps.

A team of passionate education enthusiasts

A team of passionate education enthusiasts

A team of passionate education enthusiasts

That is how fellow educators most often describe us.

That is how fellow educators most often describe us.

That is how fellow educators most often describe us.

We came together in 2021 with a shared mission: to ensure that every student — no matter their location, background, or economic situation — has access to top-quality, personalized learning content designed to close knowledge gaps and unlock their full potential.

What began as a response to persistent educational inequality has since evolved into a nationwide effort to bridge systemic learning disparities through technology.

We believe that educational excellence should not be a privilege for the few, but a guarantee for all.

We came together in 2021 with a shared mission: to ensure that every student — no matter their location, background, or economic situation — has access to top-quality, personalized learning content designed to close knowledge gaps and unlock their full potential.

What began as a response to persistent educational inequality has since evolved into a nationwide effort to bridge systemic learning disparities through technology.

We believe that educational excellence should not be a privilege for the few, but a guarantee for all.

We came together in 2021 with a shared mission: to ensure that every student — no matter their location, background, or economic situation — has access to top-quality, personalized learning content designed to close knowledge gaps and unlock their full potential.

What began as a response to persistent educational inequality has since evolved into a nationwide effort to bridge systemic learning disparities through technology.

We believe that educational excellence should not be a privilege for the few, but a guarantee for all.

To help students build a strong foundation for high academic achievement.

To help students build a strong foundation for high academic achievement.

To empower self-directed learning on a global scale.

To empower self-directed learning on a global scale.

Elicėjus: Structured, adaptive learning that works

Elicėjus, developed by BBright, offers a structured, proven path to mastering math. Tailored to each grade and ready to adapt beyond Lithuania.

For Teachers

An innovative platform that identifies knowledge gaps accumulated over years and empowers every student to fulfill their potential.

Smart Gap Tracking

Aligned with Curriculum

Learning Through Practice

For Teachers

An innovative platform that identifies knowledge gaps accumulated over years and empowers every student to fulfill their potential.

Smart Gap Tracking

Aligned with Curriculum

Learning Through Practice

For Teachers

An innovative platform that identifies knowledge gaps accumulated over years and empowers every student to fulfill their potential.

Smart Gap Tracking

For Teachers

An innovative platform that identifies knowledge gaps accumulated over years and empowers every student to fulfill their potential.

Smart Gap Tracking

Aligned with Curriculum

Learning Through Practice

For Teachers

An innovative platform that identifies knowledge gaps accumulated over years and empowers every student to fulfill their potential.

Smart Gap Tracking

Aligned with Curriculum

Learning Through Practice

For Teachers

An innovative platform that identifies knowledge gaps accumulated over years and empowers every student to fulfill their potential.

Smart Gap Tracking

Comprehensive coverage of key math concepts

600+

lessons

600+

lessons

600+

lessons

1000+

video snippets

1000+

video snippets

1000+

video snippets

8000+

unique regenerating exercises

8000+

unique regenerating exercises

8000+

unique regenerating exercises

CurrentGrade

YES

11

Sets

6

Cyclic polygons

12

Cyclic integrals

9

Circle and disc

11

Arithmetic progression

12

Random size distribution

12

Distances

7

Inverse proportionality

11

Higher-order equations

5

Attempts and outcomes

11

Infinite decaying progression

7

Drawing

12

Polyhedrons

9

Central and incised angles

5

Divisors and multiples

5

Divisibility rules

7

Proofs of the angle sum formulas for polygons

5

Decimal numbers

5

Decimal operations

12

Maximum and minimum value of a function in a closed interval

8

Data

5

Data and charts

10

Data analysis

9

Data interconnection

5

3D Shapes

9

Functions

11

Function y=xⁿ and its transformations

12

Intervals and extrema of the graph of a function

12

Function investigation and graphing

11

Geometric progression

11

Graph transformations

5

Speed ​​and movement problems

8

Quick multiplication formulas

10

Inscribed polygons

11

Irrational equation

11

Irrational equations

12

The concept of derivative

12

Events

6

Events and probabilities

5

Angles

7

Angles, parallel lines, & transversals

7

Quadrilaterals

12

Area of ​​a curved trapezoid

9

Quadratic function

8

Square and cube root

9

Quadratic equations

10

Quadratic inequalities

9

Factoring a quadratic ternary

7

Degree with natural exponent

11

Degree with rational exponent

7

Degree of a polynomial

11

Systems of Equations

6

Equations

11

Equations with modulus

11

Logarithm

11

Logarithmic function

11

Logarithmic equations

11

Logarithmic inequalities

5

Units

11

n-th root

5

Natural numbers: basics

11

Inequalities

11

Inequality systems

5

The main property of a fraction

12

Basic rules and formulas for calculating derivatives

6

Similarity

10

Similarity application tasks

12

Pyramids

12

Primitive function

8

Pythagoras' Theorem. Proofs

8

Application of the Pythagorean theorem to calculate elements of spatial bodies

12

Planes in space

7

Areas

5

Areas and perimeters

7

Population and sample

11

Problem tasks with progressions

5

Percentages

7

Interest and financial calculations

10

Percentage problems

6

Rational numbers

9

Rational fractional phenomena

10

Rational equations

5

Literal phenomena

11

Modulus of a real number

8

Rearranging phenomena when solving equations

10

Collections

11

Exponential function

11

Exponential equations

11

Exponential inequalities

5

Roman numerals

8

Sphere, ball

8

Sets

9

Number sequences

8

Division by factors

5

Formulating numerical expressions when solving problems

9

Right triangle trigonometry

12

Statistical data analysis

12

Derivative of a composite function

12

Complex primitive functions

12

Rotations

12

Volumes of rotations

6

Integers

11

Root function

7

Statements

12

Line and plane in space

9

Linear function

8

Linear relationship

8

Systems of linear equations

6

Direct proportionality

12

Probability problems

5

Transformations

10

Trigonometry in geometry

11

Trigonometry: Basics

11

Trigonometric functions

12

Trigonometric equations

12

Trigonometric inequalities

12

Simplification of trigonometric functions

12

Three perpendicular theorem

5

Triangles and quadrilaterals

8

Properties of triangles and quadrilaterals

6

Equal triangles

10

Triangle problmes

5

The concept of a fraction. Proper and improper fractions

5

Operations with fractions and mixed numbers

12

Derivative problems

6

Operations with non-negative fractions and decimals

6

Rational number operations

6

Integer operations

6

Laws of operations. Natural number

11

Vectors. Angle between vectors

11

Vector coordinates in the plane

11

Actions on vectors expressed in terms of coordinates

8

Vector: Basics

8

Monomials and polynomials

CurrentGrade

YES

11

Sets

6

Cyclic polygons

12

Cyclic integrals

9

Circle and disc

11

Arithmetic progression

12

Random size distribution

12

Distances

7

Inverse proportionality

11

Higher-order equations

5

Attempts and outcomes

11

Infinite decaying progression

7

Drawing

12

Polyhedrons

9

Central and incised angles

5

Divisors and multiples

5

Divisibility rules

7

Proofs of the angle sum formulas for polygons

5

Decimal numbers

5

Decimal operations

12

Maximum and minimum value of a function in a closed interval

8

Data

5

Data and charts

10

Data analysis

9

Data interconnection

5

3D Shapes

9

Functions

11

Function y=xⁿ and its transformations

12

Intervals and extrema of the graph of a function

12

Function investigation and graphing

11

Geometric progression

11

Graph transformations

5

Speed ​​and movement problems

8

Quick multiplication formulas

10

Inscribed polygons

11

Irrational equation

11

Irrational equations

12

The concept of derivative

12

Events

6

Events and probabilities

5

Angles

7

Angles, parallel lines, & transversals

7

Quadrilaterals

12

Area of ​​a curved trapezoid

9

Quadratic function

8

Square and cube root

9

Quadratic equations

10

Quadratic inequalities

9

Factoring a quadratic ternary

7

Degree with natural exponent

11

Degree with rational exponent

7

Degree of a polynomial

11

Systems of Equations

6

Equations

11

Equations with modulus

11

Logarithm

11

Logarithmic function

11

Logarithmic equations

11

Logarithmic inequalities

5

Units

11

n-th root

5

Natural numbers: basics

11

Inequalities

11

Inequality systems

5

The main property of a fraction

12

Basic rules and formulas for calculating derivatives

6

Similarity

10

Similarity application tasks

12

Pyramids

12

Primitive function

8

Pythagoras' Theorem. Proofs

8

Application of the Pythagorean theorem to calculate elements of spatial bodies

12

Planes in space

7

Areas

5

Areas and perimeters

7

Population and sample

11

Problem tasks with progressions

5

Percentages

7

Interest and financial calculations

10

Percentage problems

6

Rational numbers

9

Rational fractional phenomena

10

Rational equations

5

Literal phenomena

11

Modulus of a real number

8

Rearranging phenomena when solving equations

10

Collections

11

Exponential function

11

Exponential equations

11

Exponential inequalities

5

Roman numerals

8

Sphere, ball

8

Sets

9

Number sequences

8

Division by factors

5

Formulating numerical expressions when solving problems

9

Right triangle trigonometry

12

Statistical data analysis

12

Derivative of a composite function

12

Complex primitive functions

12

Rotations

12

Volumes of rotations

6

Integers

11

Root function

7

Statements

12

Line and plane in space

9

Linear function

8

Linear relationship

8

Systems of linear equations

6

Direct proportionality

12

Probability problems

5

Transformations

10

Trigonometry in geometry

11

Trigonometry: Basics

11

Trigonometric functions

12

Trigonometric equations

12

Trigonometric inequalities

12

Simplification of trigonometric functions

12

Three perpendicular theorem

5

Triangles and quadrilaterals

8

Properties of triangles and quadrilaterals

6

Equal triangles

10

Triangle problmes

5

The concept of a fraction. Proper and improper fractions

5

Operations with fractions and mixed numbers

12

Derivative problems

6

Operations with non-negative fractions and decimals

6

Rational number operations

6

Integer operations

6

Laws of operations. Natural number

11

Vectors. Angle between vectors

11

Vector coordinates in the plane

11

Actions on vectors expressed in terms of coordinates

8

Vector: Basics

8

Monomials and polynomials

CurrentGrade

YES

11

Sets

6

Cyclic polygons

12

Cyclic integrals

9

Circle and disc

11

Arithmetic progression

12

Random size distribution

12

Distances

7

Inverse proportionality

11

Higher-order equations

5

Attempts and outcomes

11

Infinite decaying progression

7

Drawing

12

Polyhedrons

9

Central and incised angles

5

Divisors and multiples

5

Divisibility rules

7

Proofs of the angle sum formulas for polygons

5

Decimal numbers

5

Decimal operations

12

Maximum and minimum value of a function in a closed interval

8

Data

5

Data and charts

10

Data analysis

9

Data interconnection

5

3D Shapes

9

Functions

11

Function y=xⁿ and its transformations

12

Intervals and extrema of the graph of a function

12

Function investigation and graphing

11

Geometric progression

11

Graph transformations

5

Speed ​​and movement problems

8

Quick multiplication formulas

10

Inscribed polygons

11

Irrational equation

11

Irrational equations

12

The concept of derivative

12

Events

6

Events and probabilities

5

Angles

7

Angles, parallel lines, & transversals

7

Quadrilaterals

12

Area of ​​a curved trapezoid

9

Quadratic function

8

Square and cube root

9

Quadratic equations

10

Quadratic inequalities

9

Factoring a quadratic ternary

7

Degree with natural exponent

11

Degree with rational exponent

7

Degree of a polynomial

11

Systems of Equations

6

Equations

11

Equations with modulus

11

Logarithm

11

Logarithmic function

11

Logarithmic equations

11

Logarithmic inequalities

5

Units

11

n-th root

5

Natural numbers: basics

11

Inequalities

11

Inequality systems

5

The main property of a fraction

12

Basic rules and formulas for calculating derivatives

6

Similarity

10

Similarity application tasks

12

Pyramids

12

Primitive function

8

Pythagoras' Theorem. Proofs

8

Application of the Pythagorean theorem to calculate elements of spatial bodies

12

Planes in space

7

Areas

5

Areas and perimeters

7

Population and sample

11

Problem tasks with progressions

5

Percentages

7

Interest and financial calculations

10

Percentage problems

6

Rational numbers

9

Rational fractional phenomena

10

Rational equations

5

Literal phenomena

11

Modulus of a real number

8

Rearranging phenomena when solving equations

10

Collections

11

Exponential function

11

Exponential equations

11

Exponential inequalities

5

Roman numerals

8

Sphere, ball

8

Sets

9

Number sequences

8

Division by factors

5

Formulating numerical expressions when solving problems

9

Right triangle trigonometry

12

Statistical data analysis

12

Derivative of a composite function

12

Complex primitive functions

12

Rotations

12

Volumes of rotations

6

Integers

11

Root function

7

Statements

12

Line and plane in space

9

Linear function

8

Linear relationship

8

Systems of linear equations

6

Direct proportionality

12

Probability problems

5

Transformations

10

Trigonometry in geometry

11

Trigonometry: Basics

11

Trigonometric functions

12

Trigonometric equations

12

Trigonometric inequalities

12

Simplification of trigonometric functions

12

Three perpendicular theorem

5

Triangles and quadrilaterals

8

Properties of triangles and quadrilaterals

6

Equal triangles

10

Triangle problmes

5

The concept of a fraction. Proper and improper fractions

5

Operations with fractions and mixed numbers

12

Derivative problems

6

Operations with non-negative fractions and decimals

6

Rational number operations

6

Integer operations

6

Laws of operations. Natural number

11

Vectors. Angle between vectors

11

Vector coordinates in the plane

11

Actions on vectors expressed in terms of coordinates

8

Vector: Basics

8

Monomials and polynomials

CurrentGrade

YES

11

Sets

6

Cyclic polygons

12

Cyclic integrals

9

Circle and disc

11

Arithmetic progression

12

Random size distribution

12

Distances

7

Inverse proportionality

11

Higher-order equations

5

Attempts and outcomes

11

Infinite decaying progression

7

Drawing

12

Polyhedrons

9

Central and incised angles

5

Divisors and multiples

5

Divisibility rules

7

Proofs of the angle sum formulas for polygons

5

Decimal numbers

5

Decimal operations

12

Maximum and minimum value of a function in a closed interval

8

Data

5

Data and charts

10

Data analysis

9

Data interconnection

5

3D Shapes

9

Functions

11

Function y=xⁿ and its transformations

12

Intervals and extrema of the graph of a function

12

Function investigation and graphing

11

Geometric progression

11

Graph transformations

5

Speed ​​and movement problems

8

Quick multiplication formulas

10

Inscribed polygons

11

Irrational equation

11

Irrational equations

12

The concept of derivative

12

Events

6

Events and probabilities

5

Angles

7

Angles, parallel lines, & transversals

7

Quadrilaterals

12

Area of ​​a curved trapezoid

9

Quadratic function

8

Square and cube root

9

Quadratic equations

10

Quadratic inequalities

9

Factoring a quadratic ternary

7

Degree with natural exponent

11

Degree with rational exponent

7

Degree of a polynomial

11

Systems of Equations

6

Equations

11

Equations with modulus

11

Logarithm

11

Logarithmic function

11

Logarithmic equations

11

Logarithmic inequalities

5

Units

11

n-th root

5

Natural numbers: basics

11

Inequalities

11

Inequality systems

5

The main property of a fraction

12

Basic rules and formulas for calculating derivatives

6

Similarity

10

Similarity application tasks

12

Pyramids

12

Primitive function

8

Pythagoras' Theorem. Proofs

8

Application of the Pythagorean theorem to calculate elements of spatial bodies

12

Planes in space

7

Areas

5

Areas and perimeters

7

Population and sample

11

Problem tasks with progressions

5

Percentages

7

Interest and financial calculations

10

Percentage problems

6

Rational numbers

9

Rational fractional phenomena

10

Rational equations

5

Literal phenomena

11

Modulus of a real number

8

Rearranging phenomena when solving equations

10

Collections

11

Exponential function

11

Exponential equations

11

Exponential inequalities

5

Roman numerals

8

Sphere, ball

8

Sets

9

Number sequences

8

Division by factors

5

Formulating numerical expressions when solving problems

9

Right triangle trigonometry

12

Statistical data analysis

12

Derivative of a composite function

12

Complex primitive functions

12

Rotations

12

Volumes of rotations

6

Integers

11

Root function

7

Statements

12

Line and plane in space

9

Linear function

8

Linear relationship

8

Systems of linear equations

6

Direct proportionality

12

Probability problems

5

Transformations

10

Trigonometry in geometry

11

Trigonometry: Basics

11

Trigonometric functions

12

Trigonometric equations

12

Trigonometric inequalities

12

Simplification of trigonometric functions

12

Three perpendicular theorem

5

Triangles and quadrilaterals

8

Properties of triangles and quadrilaterals

6

Equal triangles

10

Triangle problmes

5

The concept of a fraction. Proper and improper fractions

5

Operations with fractions and mixed numbers

12

Derivative problems

6

Operations with non-negative fractions and decimals

6

Rational number operations

6

Integer operations

6

Laws of operations. Natural number

11

Vectors. Angle between vectors

11

Vector coordinates in the plane

11

Actions on vectors expressed in terms of coordinates

8

Vector: Basics

8

Monomials and polynomials

CurrentGrade

YES

11

Sets

6

Cyclic polygons

12

Cyclic integrals

9

Circle and disc

11

Arithmetic progression

12

Random size distribution

12

Distances

7

Inverse proportionality

11

Higher-order equations

5

Attempts and outcomes

11

Infinite decaying progression

7

Drawing

12

Polyhedrons

9

Central and incised angles

5

Divisors and multiples

5

Divisibility rules

7

Proofs of the angle sum formulas for polygons

5

Decimal numbers

5

Decimal operations

12

Maximum and minimum value of a function in a closed interval

8

Data

5

Data and charts

10

Data analysis

9

Data interconnection

5

3D Shapes

9

Functions

11

Function y=xⁿ and its transformations

12

Intervals and extrema of the graph of a function

12

Function investigation and graphing

11

Geometric progression

11

Graph transformations

5

Speed ​​and movement problems

8

Quick multiplication formulas

10

Inscribed polygons

11

Irrational equation

11

Irrational equations

12

The concept of derivative

12

Events

6

Events and probabilities

5

Angles

7

Angles, parallel lines, & transversals

7

Quadrilaterals

12

Area of ​​a curved trapezoid

9

Quadratic function

8

Square and cube root

9

Quadratic equations

10

Quadratic inequalities

9

Factoring a quadratic ternary

7

Degree with natural exponent

11

Degree with rational exponent

7

Degree of a polynomial

11

Systems of Equations

6

Equations

11

Equations with modulus

11

Logarithm

11

Logarithmic function

11

Logarithmic equations

11

Logarithmic inequalities

5

Units

11

n-th root

5

Natural numbers: basics

11

Inequalities

11

Inequality systems

5

The main property of a fraction

12

Basic rules and formulas for calculating derivatives

6

Similarity

10

Similarity application tasks

12

Pyramids

12

Primitive function

8

Pythagoras' Theorem. Proofs

8

Application of the Pythagorean theorem to calculate elements of spatial bodies

12

Planes in space

7

Areas

5

Areas and perimeters

7

Population and sample

11

Problem tasks with progressions

5

Percentages

7

Interest and financial calculations

10

Percentage problems

6

Rational numbers

9

Rational fractional phenomena

10

Rational equations

5

Literal phenomena

11

Modulus of a real number

8

Rearranging phenomena when solving equations

10

Collections

11

Exponential function

11

Exponential equations

11

Exponential inequalities

5

Roman numerals

8

Sphere, ball

8

Sets

9

Number sequences

8

Division by factors

5

Formulating numerical expressions when solving problems

9

Right triangle trigonometry

12

Statistical data analysis

12

Derivative of a composite function

12

Complex primitive functions

12

Rotations

12

Volumes of rotations

6

Integers

11

Root function

7

Statements

12

Line and plane in space

9

Linear function

8

Linear relationship

8

Systems of linear equations

6

Direct proportionality

12

Probability problems

5

Transformations

10

Trigonometry in geometry

11

Trigonometry: Basics

11

Trigonometric functions

12

Trigonometric equations

12

Trigonometric inequalities

12

Simplification of trigonometric functions

12

Three perpendicular theorem

5

Triangles and quadrilaterals

8

Properties of triangles and quadrilaterals

6

Equal triangles

10

Triangle problmes

5

The concept of a fraction. Proper and improper fractions

5

Operations with fractions and mixed numbers

12

Derivative problems

6

Operations with non-negative fractions and decimals

6

Rational number operations

6

Integer operations

6

Laws of operations. Natural number

11

Vectors. Angle between vectors

11

Vector coordinates in the plane

11

Actions on vectors expressed in terms of coordinates

8

Vector: Basics

8

Monomials and polynomials

CurrentGrade

YES

11

Sets

6

Cyclic polygons

12

Cyclic integrals

9

Circle and disc

11

Arithmetic progression

12

Random size distribution

12

Distances

7

Inverse proportionality

11

Higher-order equations

5

Attempts and outcomes

11

Infinite decaying progression

7

Drawing

12

Polyhedrons

9

Central and incised angles

5

Divisors and multiples

5

Divisibility rules

7

Proofs of the angle sum formulas for polygons

5

Decimal numbers

5

Decimal operations

12

Maximum and minimum value of a function in a closed interval

8

Data

5

Data and charts

10

Data analysis

9

Data interconnection

5

3D Shapes

9

Functions

11

Function y=xⁿ and its transformations

12

Intervals and extrema of the graph of a function

12

Function investigation and graphing

11

Geometric progression

11

Graph transformations

5

Speed ​​and movement problems

8

Quick multiplication formulas

10

Inscribed polygons

11

Irrational equation

11

Irrational equations

12

The concept of derivative

12

Events

6

Events and probabilities

5

Angles

7

Angles, parallel lines, & transversals

7

Quadrilaterals

12

Area of ​​a curved trapezoid

9

Quadratic function

8

Square and cube root

9

Quadratic equations

10

Quadratic inequalities

9

Factoring a quadratic ternary

7

Degree with natural exponent

11

Degree with rational exponent

7

Degree of a polynomial

11

Systems of Equations

6

Equations

11

Equations with modulus

11

Logarithm

11

Logarithmic function

11

Logarithmic equations

11

Logarithmic inequalities

5

Units

11

n-th root

5

Natural numbers: basics

11

Inequalities

11

Inequality systems

5

The main property of a fraction

12

Basic rules and formulas for calculating derivatives

6

Similarity

10

Similarity application tasks

12

Pyramids

12

Primitive function

8

Pythagoras' Theorem. Proofs

8

Application of the Pythagorean theorem to calculate elements of spatial bodies

12

Planes in space

7

Areas

5

Areas and perimeters

7

Population and sample

11

Problem tasks with progressions

5

Percentages

7

Interest and financial calculations

10

Percentage problems

6

Rational numbers

9

Rational fractional phenomena

10

Rational equations

5

Literal phenomena

11

Modulus of a real number

8

Rearranging phenomena when solving equations

10

Collections

11

Exponential function

11

Exponential equations

11

Exponential inequalities

5

Roman numerals

8

Sphere, ball

8

Sets

9

Number sequences

8

Division by factors

5

Formulating numerical expressions when solving problems

9

Right triangle trigonometry

12

Statistical data analysis

12

Derivative of a composite function

12

Complex primitive functions

12

Rotations

12

Volumes of rotations

6

Integers

11

Root function

7

Statements

12

Line and plane in space

9

Linear function

8

Linear relationship

8

Systems of linear equations

6

Direct proportionality

12

Probability problems

5

Transformations

10

Trigonometry in geometry

11

Trigonometry: Basics

11

Trigonometric functions

12

Trigonometric equations

12

Trigonometric inequalities

12

Simplification of trigonometric functions

12

Three perpendicular theorem

5

Triangles and quadrilaterals

8

Properties of triangles and quadrilaterals

6

Equal triangles

10

Triangle problmes

5

The concept of a fraction. Proper and improper fractions

5

Operations with fractions and mixed numbers

12

Derivative problems

6

Operations with non-negative fractions and decimals

6

Rational number operations

6

Integer operations

6

Laws of operations. Natural number

11

Vectors. Angle between vectors

11

Vector coordinates in the plane

11

Actions on vectors expressed in terms of coordinates

8

Vector: Basics

8

Monomials and polynomials

-1

YES

11

Sets

6

Cyclic polygons

12

Cyclic integrals

9

Circle and disc

11

Arithmetic progression

12

Random size distribution

12

Distances

7

Inverse proportionality

11

Higher-order equations

5

Attempts and outcomes

11

Infinite decaying progression

7

Drawing

12

Polyhedrons

9

Central and incised angles

5

Divisors and multiples

5

Divisibility rules

7

Proofs of the angle sum formulas for polygons

5

Decimal numbers

5

Decimal operations

12

Maximum and minimum value of a function in a closed interval

8

Data

5

Data and charts

10

Data analysis

9

Data interconnection

5

3D Shapes

9

Functions

11

Function y=xⁿ and its transformations

12

Intervals and extrema of the graph of a function

12

Function investigation and graphing

11

Geometric progression

11

Graph transformations

5

Speed ​​and movement problems

8

Quick multiplication formulas

10

Inscribed polygons

11

Irrational equation

11

Irrational equations

12

The concept of derivative

12

Events

6

Events and probabilities

5

Angles

7

Angles, parallel lines, & transversals

7

Quadrilaterals

12

Area of ​​a curved trapezoid

9

Quadratic function

8

Square and cube root

9

Quadratic equations

10

Quadratic inequalities

9

Factoring a quadratic ternary

7

Degree with natural exponent

11

Degree with rational exponent

7

Degree of a polynomial

11

Systems of Equations

6

Equations

11

Equations with modulus

11

Logarithm

11

Logarithmic function

11

Logarithmic equations

11

Logarithmic inequalities

5

Units

11

n-th root

5

Natural numbers: basics

11

Inequalities

11

Inequality systems

5

The main property of a fraction

12

Basic rules and formulas for calculating derivatives

6

Similarity

10

Similarity application tasks

12

Pyramids

12

Primitive function

8

Pythagoras' Theorem. Proofs

8

Application of the Pythagorean theorem to calculate elements of spatial bodies

12

Planes in space

7

Areas

5

Areas and perimeters

7

Population and sample

11

Problem tasks with progressions

5

Percentages

7

Interest and financial calculations

10

Percentage problems

6

Rational numbers

9

Rational fractional phenomena

10

Rational equations

5

Literal phenomena

11

Modulus of a real number

8

Rearranging phenomena when solving equations

10

Collections

11

Exponential function

11

Exponential equations

11

Exponential inequalities

5

Roman numerals

8

Sphere, ball

8

Sets

9

Number sequences

8

Division by factors

5

Formulating numerical expressions when solving problems

9

Right triangle trigonometry

12

Statistical data analysis

12

Derivative of a composite function

12

Complex primitive functions

12

Rotations

12

Volumes of rotations

6

Integers

11

Root function

7

Statements

12

Line and plane in space

9

Linear function

8

Linear relationship

8

Systems of linear equations

6

Direct proportionality

12

Probability problems

5

Transformations

10

Trigonometry in geometry

11

Trigonometry: Basics

11

Trigonometric functions

12

Trigonometric equations

12

Trigonometric inequalities

12

Simplification of trigonometric functions

12

Three perpendicular theorem

5

Triangles and quadrilaterals

8

Properties of triangles and quadrilaterals

6

Equal triangles

10

Triangle problmes

5

The concept of a fraction. Proper and improper fractions

5

Operations with fractions and mixed numbers

12

Derivative problems

6

Operations with non-negative fractions and decimals

6

Rational number operations

6

Integer operations

6

Laws of operations. Natural number

11

Vectors. Angle between vectors

11

Vector coordinates in the plane

11

Actions on vectors expressed in terms of coordinates

8

Vector: Basics

8

Monomials and polynomials

-1

YES

11

Sets

6

Cyclic polygons

12

Cyclic integrals

9

Circle and disc

11

Arithmetic progression

12

Random size distribution

12

Distances

7

Inverse proportionality

11

Higher-order equations

5

Attempts and outcomes

11

Infinite decaying progression

7

Drawing

12

Polyhedrons

9

Central and incised angles

5

Divisors and multiples

5

Divisibility rules

7

Proofs of the angle sum formulas for polygons

5

Decimal numbers

5

Decimal operations

12

Maximum and minimum value of a function in a closed interval

8

Data

5

Data and charts

10

Data analysis

9

Data interconnection

5

3D Shapes

9

Functions

11

Function y=xⁿ and its transformations

12

Intervals and extrema of the graph of a function

12

Function investigation and graphing

11

Geometric progression

11

Graph transformations

5

Speed ​​and movement problems

8

Quick multiplication formulas

10

Inscribed polygons

11

Irrational equation

11

Irrational equations

12

The concept of derivative

12

Events

6

Events and probabilities

5

Angles

7

Angles, parallel lines, & transversals

7

Quadrilaterals

12

Area of ​​a curved trapezoid

9

Quadratic function

8

Square and cube root

9

Quadratic equations

10

Quadratic inequalities

9

Factoring a quadratic ternary

7

Degree with natural exponent

11

Degree with rational exponent

7

Degree of a polynomial

11

Systems of Equations

6

Equations

11

Equations with modulus

11

Logarithm

11

Logarithmic function

11

Logarithmic equations

11

Logarithmic inequalities

5

Units

11

n-th root

5

Natural numbers: basics

11

Inequalities

11

Inequality systems

5

The main property of a fraction

12

Basic rules and formulas for calculating derivatives

6

Similarity

10

Similarity application tasks

12

Pyramids

12

Primitive function

8

Pythagoras' Theorem. Proofs

8

Application of the Pythagorean theorem to calculate elements of spatial bodies

12

Planes in space

7

Areas

5

Areas and perimeters

7

Population and sample

11

Problem tasks with progressions

5

Percentages

7

Interest and financial calculations

10

Percentage problems

6

Rational numbers

9

Rational fractional phenomena

10

Rational equations

5

Literal phenomena

11

Modulus of a real number

8

Rearranging phenomena when solving equations

10

Collections

11

Exponential function

11

Exponential equations

11

Exponential inequalities

5

Roman numerals

8

Sphere, ball

8

Sets

9

Number sequences

8

Division by factors

5

Formulating numerical expressions when solving problems

9

Right triangle trigonometry

12

Statistical data analysis

12

Derivative of a composite function

12

Complex primitive functions

12

Rotations

12

Volumes of rotations

6

Integers

11

Root function

7

Statements

12

Line and plane in space

9

Linear function

8

Linear relationship

8

Systems of linear equations

6

Direct proportionality

12

Probability problems

5

Transformations

10

Trigonometry in geometry

11

Trigonometry: Basics

11

Trigonometric functions

12

Trigonometric equations

12

Trigonometric inequalities

12

Simplification of trigonometric functions

12

Three perpendicular theorem

5

Triangles and quadrilaterals

8

Properties of triangles and quadrilaterals

6

Equal triangles

10

Triangle problmes

5

The concept of a fraction. Proper and improper fractions

5

Operations with fractions and mixed numbers

12

Derivative problems

6

Operations with non-negative fractions and decimals

6

Rational number operations

6

Integer operations

6

Laws of operations. Natural number

11

Vectors. Angle between vectors

11

Vector coordinates in the plane

11

Actions on vectors expressed in terms of coordinates

8

Vector: Basics

8

Monomials and polynomials

CurrentGrade

YES

11

Sets

6

Cyclic polygons

12

Cyclic integrals

9

Circle and disc

11

Arithmetic progression

12

Random size distribution

12

Distances

7

Inverse proportionality

11

Higher-order equations

5

Attempts and outcomes

11

Infinite decaying progression

7

Drawing

12

Polyhedrons

9

Central and incised angles

5

Divisors and multiples

5

Divisibility rules

7

Proofs of the angle sum formulas for polygons

5

Decimal numbers

5

Decimal operations

12

Maximum and minimum value of a function in a closed interval

8

Data

5

Data and charts

10

Data analysis

9

Data interconnection

5

3D Shapes

9

Functions

11

Function y=xⁿ and its transformations

12

Intervals and extrema of the graph of a function

12

Function investigation and graphing

11

Geometric progression

11

Graph transformations

5

Speed ​​and movement problems

8

Quick multiplication formulas

10

Inscribed polygons

11

Irrational equation

11

Irrational equations

12

The concept of derivative

12

Events

6

Events and probabilities

5

Angles

7

Angles, parallel lines, & transversals

7

Quadrilaterals

12

Area of ​​a curved trapezoid

9

Quadratic function

8

Square and cube root

9

Quadratic equations

10

Quadratic inequalities

9

Factoring a quadratic ternary

7

Degree with natural exponent

11

Degree with rational exponent

7

Degree of a polynomial

11

Systems of Equations

6

Equations

11

Equations with modulus

11

Logarithm

11

Logarithmic function

11

Logarithmic equations

11

Logarithmic inequalities

5

Units

11

n-th root

5

Natural numbers: basics

11

Inequalities

11

Inequality systems

5

The main property of a fraction

12

Basic rules and formulas for calculating derivatives

6

Similarity

10

Similarity application tasks

12

Pyramids

12

Primitive function

8

Pythagoras' Theorem. Proofs

8

Application of the Pythagorean theorem to calculate elements of spatial bodies

12

Planes in space

7

Areas

5

Areas and perimeters

7

Population and sample

11

Problem tasks with progressions

5

Percentages

7

Interest and financial calculations

10

Percentage problems

6

Rational numbers

9

Rational fractional phenomena

10

Rational equations

5

Literal phenomena

11

Modulus of a real number

8

Rearranging phenomena when solving equations

10

Collections

11

Exponential function

11

Exponential equations

11

Exponential inequalities

5

Roman numerals

8

Sphere, ball

8

Sets

9

Number sequences

8

Division by factors

5

Formulating numerical expressions when solving problems

9

Right triangle trigonometry

12

Statistical data analysis

12

Derivative of a composite function

12

Complex primitive functions

12

Rotations

12

Volumes of rotations

6

Integers

11

Root function

7

Statements

12

Line and plane in space

9

Linear function

8

Linear relationship

8

Systems of linear equations

6

Direct proportionality

12

Probability problems

5

Transformations

10

Trigonometry in geometry

11

Trigonometry: Basics

11

Trigonometric functions

12

Trigonometric equations

12

Trigonometric inequalities

12

Simplification of trigonometric functions

12

Three perpendicular theorem

5

Triangles and quadrilaterals

8

Properties of triangles and quadrilaterals

6

Equal triangles

10

Triangle problmes

5

The concept of a fraction. Proper and improper fractions

5

Operations with fractions and mixed numbers

12

Derivative problems

6

Operations with non-negative fractions and decimals

6

Rational number operations

6

Integer operations

6

Laws of operations. Natural number

11

Vectors. Angle between vectors

11

Vector coordinates in the plane

11

Actions on vectors expressed in terms of coordinates

8

Vector: Basics

8

Monomials and polynomials

CurrentGrade

YES

11

Sets

6

Cyclic polygons

12

Cyclic integrals

9

Circle and disc

11

Arithmetic progression

12

Random size distribution

12

Distances

7

Inverse proportionality

11

Higher-order equations

5

Attempts and outcomes

11

Infinite decaying progression

7

Drawing

12

Polyhedrons

9

Central and incised angles

5

Divisors and multiples

5

Divisibility rules

7

Proofs of the angle sum formulas for polygons

5

Decimal numbers

5

Decimal operations

12

Maximum and minimum value of a function in a closed interval

8

Data

5

Data and charts

10

Data analysis

9

Data interconnection

5

3D Shapes

9

Functions

11

Function y=xⁿ and its transformations

12

Intervals and extrema of the graph of a function

12

Function investigation and graphing

11

Geometric progression

11

Graph transformations

5

Speed ​​and movement problems

8

Quick multiplication formulas

10

Inscribed polygons

11

Irrational equation

11

Irrational equations

12

The concept of derivative

12

Events

6

Events and probabilities

5

Angles

7

Angles, parallel lines, & transversals

7

Quadrilaterals

12

Area of ​​a curved trapezoid

9

Quadratic function

8

Square and cube root

9

Quadratic equations

10

Quadratic inequalities

9

Factoring a quadratic ternary

7

Degree with natural exponent

11

Degree with rational exponent

7

Degree of a polynomial

11

Systems of Equations

6

Equations

11

Equations with modulus

11

Logarithm

11

Logarithmic function

11

Logarithmic equations

11

Logarithmic inequalities

5

Units

11

n-th root

5

Natural numbers: basics

11

Inequalities

11

Inequality systems

5

The main property of a fraction

12

Basic rules and formulas for calculating derivatives

6

Similarity

10

Similarity application tasks

12

Pyramids

12

Primitive function

8

Pythagoras' Theorem. Proofs

8

Application of the Pythagorean theorem to calculate elements of spatial bodies

12

Planes in space

7

Areas

5

Areas and perimeters

7

Population and sample

11

Problem tasks with progressions

5

Percentages

7

Interest and financial calculations

10

Percentage problems

6

Rational numbers

9

Rational fractional phenomena

10

Rational equations

5

Literal phenomena

11

Modulus of a real number

8

Rearranging phenomena when solving equations

10

Collections

11

Exponential function

11

Exponential equations

11

Exponential inequalities

5

Roman numerals

8

Sphere, ball

8

Sets

9

Number sequences

8

Division by factors

5

Formulating numerical expressions when solving problems

9

Right triangle trigonometry

12

Statistical data analysis

12

Derivative of a composite function

12

Complex primitive functions

12

Rotations

12

Volumes of rotations

6

Integers

11

Root function

7

Statements

12

Line and plane in space

9

Linear function

8

Linear relationship

8

Systems of linear equations

6

Direct proportionality

12

Probability problems

5

Transformations

10

Trigonometry in geometry

11

Trigonometry: Basics

11

Trigonometric functions

12

Trigonometric equations

12

Trigonometric inequalities

12

Simplification of trigonometric functions

12

Three perpendicular theorem

5

Triangles and quadrilaterals

8

Properties of triangles and quadrilaterals

6

Equal triangles

10

Triangle problmes

5

The concept of a fraction. Proper and improper fractions

5

Operations with fractions and mixed numbers

12

Derivative problems

6

Operations with non-negative fractions and decimals

6

Rational number operations

6

Integer operations

6

Laws of operations. Natural number

11

Vectors. Angle between vectors

11

Vector coordinates in the plane

11

Actions on vectors expressed in terms of coordinates

8

Vector: Basics

8

Monomials and polynomials

Course Requirements

Course Requirements

Course Requirements

Course Requirements

Course Requirements

Course Requirements

Teaching Practices

Teaching Practices

Teaching Practices

Teaching Practices

Teaching Practices

Teaching Practices

Extended Materials

Extended Materials

Extended Materials

Extended Materials

National Curriculum

National Curriculum

National Curriculum

National Curriculum

National Curriculum

National Curriculum

Textbook-Based Materials

Textbook-Based Materials

Textbook-Based Materials

Textbook-Based Materials

Most Common Mistakes

Most Common Mistakes

Most Common Mistakes

Most Common Mistakes

Most Common Mistakes

Most Common Mistakes

Core Curriculum

Core Curriculum

Core Curriculum

Core Curriculum

Previously Solved Exercises

Previously Solved Exercises

Previously Solved Exercises

Previously Solved Exercises

Learning Styles

Learning Styles

Learning Styles

Learning Styles

Learning Styles

Learning Styles

National Exam Materials

National Exam Materials

National Exam Materials

National Exam Materials

National Exam Materials

National Exam Materials

GRADE 6

Knowledge Gap

Whole Numbers

GRADE 10

Knowledge Gap

Rational Equations

GRADE 9

Knowledge Gap

Quadratic Functions

GRADE 6

Knowledge Gap

Whole Numbers

GRADE 10

Knowledge Gap

Rational Equations

GRADE 9

Knowledge Gap

Quadratic Functions

GRADE 6

Knowledge Gap

Whole Numbers

GRADE 10

Knowledge Gap

Rational Equations

GRADE 9

Knowledge Gap

Quadratic Functions

GRADE 6

Knowledge Gap

Whole Numbers

GRADE 10

Knowledge Gap

Rational Equations

GRADE 9

Knowledge Gap

Quadratic Functions

GRADE 6

Knowledge Gap

Whole Numbers

GRADE 10

Knowledge Gap

Rational Equations

GRADE 9

Knowledge Gap

Quadratic Functions

GRADE 6

Knowledge Gap

Whole Numbers

GRADE 10

Knowledge Gap

Rational Equations

GRADE 9

Knowledge Gap

Quadratic Functions

BBright’s Proprietary Gap-Detection Engine

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Geometry & visual challenges

Math comes to life: drag, measure, and sketch new shapes or graphs to practically reinforce geometry and function concepts.

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KTU

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Sandra Kavaliauskienė

Sandra Kavaliauskienė

Sandra Kavaliauskienė

Sandra Kavaliauskienė

Sandra Kavaliauskienė

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Have a question?

We are here with answers.

What makes Elicėjus different from other learning platforms?

Elicėjus is not a gamified quiz app – it is a concept-mastery engine. At its core is a unique task-regeneration system: every time a student returns to a problem, the conditions are updated. This creates true learning loops, not memorization traps. Where most EdTech tools deliver static content or adapt difficulty in narrow bands, Elicėjus dynamically reshapes tasks to reinforce understanding through spaced variation, leading to stronger retention, deeper reasoning, and scalable differentiation across student ability levels. This balance of curriculum precision with dynamic content is what sets Elicėjus apart.

Is Elicėjus aligned with national curriculum standards?

Yes. Elicėjus is intentionally designed to align with national and international curriculum standards. Every task is mapped to core learning objectives in mathematics and logical reasoning, and reviewed in collaboration with practicing educators. Rather than competing with school content, Elicėjus enhances it: our tasks can be embedded into existing lesson flows or used independently for reinforcement and differentiation. This allows for seamless integration into both classroom teaching and education policy frameworks, making the product scalable in both public and private education systems.

Can students learn independently, or is teacher supervision required?

Elicėjus was built for independent learning — without compromising depth. Students receive contextual hints, step-by-step feedback, and regenerated tasks that allow for trial, error, and growth – all without teacher input! That said, teachers remain fully in control. They can assign specific topics, monitor student progress in real time, and intervene only when needed. This dual model (autonomous for students, accountable for teachers) makes the platform suitable for both high-capacity classrooms and self-paced learning environments.

Does it work on mobile devices or in low-tech environments?

Yes — accessibility is one of our founding principles. Elicėjus is optimized for low-spec devices, mobile-first experiences, and limited bandwidth environments. The platform runs reliably on older computers and entry-level smartphones, without requiring constant internet connectivity or downloads. This makes it viable not just for elite schools, but also for public institutions, rural communities, and low-infrastructure regions. It is key for anyone building equitable, large-scale education solutions.

How do teachers and parents track student progress?

Elicėjus provides real-time analytics that go far beyond correct answers. We track hint usage, retry rates, time-on-task, and learning momentum, offering educators and parents actionable insights into how each student is learning, not just what they got right. The platform generates clean dashboards that support formative assessment, early intervention, and curriculum alignment. All of it without additional grading or data input required from the teacher. This approach scales well in both classroom settings and at the district or national policy level.

Did not find what you were looking for?

Trusted by

35 000+

K-12 learners

Crafted with ❤ in Lithuania

@BBright 2025. All rights reserved.

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Have a question?

We are here with answers.

What makes Elicėjus different from other learning platforms?

Elicėjus is not a gamified quiz app – it is a concept-mastery engine. At its core is a unique task-regeneration system: every time a student returns to a problem, the conditions are updated. This creates true learning loops, not memorization traps. Where most EdTech tools deliver static content or adapt difficulty in narrow bands, Elicėjus dynamically reshapes tasks to reinforce understanding through spaced variation, leading to stronger retention, deeper reasoning, and scalable differentiation across student ability levels. This balance of curriculum precision with dynamic content is what sets Elicėjus apart.

Is Elicėjus aligned with national curriculum standards?

Yes. Elicėjus is intentionally designed to align with national and international curriculum standards. Every task is mapped to core learning objectives in mathematics and logical reasoning, and reviewed in collaboration with practicing educators. Rather than competing with school content, Elicėjus enhances it: our tasks can be embedded into existing lesson flows or used independently for reinforcement and differentiation. This allows for seamless integration into both classroom teaching and education policy frameworks, making the product scalable in both public and private education systems.

Can students learn independently, or is teacher supervision required?

Elicėjus was built for independent learning — without compromising depth. Students receive contextual hints, step-by-step feedback, and regenerated tasks that allow for trial, error, and growth – all without teacher input! That said, teachers remain fully in control. They can assign specific topics, monitor student progress in real time, and intervene only when needed. This dual model (autonomous for students, accountable for teachers) makes the platform suitable for both high-capacity classrooms and self-paced learning environments.

Does it work on mobile devices or in low-tech environments?

Yes — accessibility is one of our founding principles. Elicėjus is optimized for low-spec devices, mobile-first experiences, and limited bandwidth environments. The platform runs reliably on older computers and entry-level smartphones, without requiring constant internet connectivity or downloads. This makes it viable not just for elite schools, but also for public institutions, rural communities, and low-infrastructure regions. It is key for anyone building equitable, large-scale education solutions.

How do teachers and parents track student progress?

Elicėjus provides real-time analytics that go far beyond correct answers. We track hint usage, retry rates, time-on-task, and learning momentum, offering educators and parents actionable insights into how each student is learning, not just what they got right. The platform generates clean dashboards that support formative assessment, early intervention, and curriculum alignment. All of it without additional grading or data input required from the teacher. This approach scales well in both classroom settings and at the district or national policy level.

Did not find what you were looking for?

Trusted by

35 000+

K-12 learners

Crafted with ❤ in Lithuania

@BBright 2025. All rights reserved.

As seen on

Startup Lithuania
VU TechHub
Žinių Radijas
Delfi
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TV3.lt
LRT
lrytas.lt
Unicorns Lithuania

Have a question?

We are here with answers.

What makes Elicėjus different from other learning platforms?

Elicėjus is not a gamified quiz app – it is a concept-mastery engine. At its core is a unique task-regeneration system: every time a student returns to a problem, the conditions are updated. This creates true learning loops, not memorization traps. Where most EdTech tools deliver static content or adapt difficulty in narrow bands, Elicėjus dynamically reshapes tasks to reinforce understanding through spaced variation, leading to stronger retention, deeper reasoning, and scalable differentiation across student ability levels. This balance of curriculum precision with dynamic content is what sets Elicėjus apart.

Is Elicėjus aligned with national curriculum standards?

Yes. Elicėjus is intentionally designed to align with national and international curriculum standards. Every task is mapped to core learning objectives in mathematics and logical reasoning, and reviewed in collaboration with practicing educators. Rather than competing with school content, Elicėjus enhances it: our tasks can be embedded into existing lesson flows or used independently for reinforcement and differentiation. This allows for seamless integration into both classroom teaching and education policy frameworks, making the product scalable in both public and private education systems.

Can students learn independently, or is teacher supervision required?

Elicėjus was built for independent learning — without compromising depth. Students receive contextual hints, step-by-step feedback, and regenerated tasks that allow for trial, error, and growth – all without teacher input! That said, teachers remain fully in control. They can assign specific topics, monitor student progress in real time, and intervene only when needed. This dual model (autonomous for students, accountable for teachers) makes the platform suitable for both high-capacity classrooms and self-paced learning environments.

Does it work on mobile devices or in low-tech environments?

Yes — accessibility is one of our founding principles. Elicėjus is optimized for low-spec devices, mobile-first experiences, and limited bandwidth environments. The platform runs reliably on older computers and entry-level smartphones, without requiring constant internet connectivity or downloads. This makes it viable not just for elite schools, but also for public institutions, rural communities, and low-infrastructure regions. It is key for anyone building equitable, large-scale education solutions.

How do teachers and parents track student progress?

Elicėjus provides real-time analytics that go far beyond correct answers. We track hint usage, retry rates, time-on-task, and learning momentum, offering educators and parents actionable insights into how each student is learning, not just what they got right. The platform generates clean dashboards that support formative assessment, early intervention, and curriculum alignment. All of it without additional grading or data input required from the teacher. This approach scales well in both classroom settings and at the district or national policy level.

Did not find what you were looking for?

Trusted by

35 000+

K-12 learners

Crafted with ❤ in Lithuania

@BBright 2025. All rights reserved.

As seen on

Unicorns Lithuania
Startup Lithuania
lrytas.lt
VU TechHub
LRT
Žinių Radijas
TV3.lt
Delfi
Verslo Žinios
TV3 televizija
Unicorns Lithuania
Startup Lithuania
lrytas.lt
VU TechHub
LRT
Žinių Radijas
TV3.lt
Delfi
Verslo Žinios
TV3 televizija
Unicorns Lithuania
Startup Lithuania
lrytas.lt
VU TechHub
LRT
Žinių Radijas
TV3.lt
Delfi
Verslo Žinios
TV3 televizija
Unicorns Lithuania
Startup Lithuania
lrytas.lt
VU TechHub
LRT
Žinių Radijas
TV3.lt
Delfi
Verslo Žinios
TV3 televizija
Unicorns Lithuania
Startup Lithuania
lrytas.lt
VU TechHub
LRT
Žinių Radijas
TV3.lt
Delfi
Verslo Žinios
TV3 televizija
Unicorns Lithuania
Startup Lithuania
lrytas.lt
VU TechHub
LRT
Žinių Radijas
TV3.lt
Delfi
Verslo Žinios
TV3 televizija
Unicorns Lithuania
Startup Lithuania
lrytas.lt
VU TechHub
LRT
Žinių Radijas
TV3.lt
Delfi
Verslo Žinios
TV3 televizija

Have a question?

We are here with answers.

What makes Elicėjus different from other learning platforms?

Elicėjus is not a gamified quiz app – it is a concept-mastery engine. At its core is a unique task-regeneration system: every time a student returns to a problem, the conditions are updated. This creates true learning loops, not memorization traps. Where most EdTech tools deliver static content or adapt difficulty in narrow bands, Elicėjus dynamically reshapes tasks to reinforce understanding through spaced variation, leading to stronger retention, deeper reasoning, and scalable differentiation across student ability levels. This balance of curriculum precision with dynamic content is what sets Elicėjus apart.

Is Elicėjus aligned with national curriculum standards?

Yes. Elicėjus is intentionally designed to align with national and international curriculum standards. Every task is mapped to core learning objectives in mathematics and logical reasoning, and reviewed in collaboration with practicing educators. Rather than competing with school content, Elicėjus enhances it: our tasks can be embedded into existing lesson flows or used independently for reinforcement and differentiation. This allows for seamless integration into both classroom teaching and education policy frameworks, making the product scalable in both public and private education systems.

Can students learn independently, or is teacher supervision required?

Elicėjus was built for independent learning — without compromising depth. Students receive contextual hints, step-by-step feedback, and regenerated tasks that allow for trial, error, and growth – all without teacher input! That said, teachers remain fully in control. They can assign specific topics, monitor student progress in real time, and intervene only when needed. This dual model (autonomous for students, accountable for teachers) makes the platform suitable for both high-capacity classrooms and self-paced learning environments.

Does it work on mobile devices or in low-tech environments?

Yes — accessibility is one of our founding principles. Elicėjus is optimized for low-spec devices, mobile-first experiences, and limited bandwidth environments. The platform runs reliably on older computers and entry-level smartphones, without requiring constant internet connectivity or downloads. This makes it viable not just for elite schools, but also for public institutions, rural communities, and low-infrastructure regions. It is key for anyone building equitable, large-scale education solutions.

How do teachers and parents track student progress?

Elicėjus provides real-time analytics that go far beyond correct answers. We track hint usage, retry rates, time-on-task, and learning momentum, offering educators and parents actionable insights into how each student is learning, not just what they got right. The platform generates clean dashboards that support formative assessment, early intervention, and curriculum alignment. All of it without additional grading or data input required from the teacher. This approach scales well in both classroom settings and at the district or national policy level.

Did not find what you were looking for?

Trusted by

35 000+

K-12 learners

Crafted with ❤ in Lithuania

@BBright 2025. All rights reserved.

As seen on

Unicorns Lithuania
Startup Lithuania
lrytas.lt
VU TechHub
LRT
Žinių Radijas
TV3.lt
Delfi
Verslo Žinios
TV3 televizija
Unicorns Lithuania
Startup Lithuania
lrytas.lt
VU TechHub
LRT
Žinių Radijas
TV3.lt
Delfi
Verslo Žinios
TV3 televizija
Unicorns Lithuania
Startup Lithuania
lrytas.lt
VU TechHub
LRT
Žinių Radijas
TV3.lt
Delfi
Verslo Žinios
TV3 televizija
Unicorns Lithuania
Startup Lithuania
lrytas.lt
VU TechHub
LRT
Žinių Radijas
TV3.lt
Delfi
Verslo Žinios
TV3 televizija
Unicorns Lithuania
Startup Lithuania
lrytas.lt
VU TechHub
LRT
Žinių Radijas
TV3.lt
Delfi
Verslo Žinios
TV3 televizija
Unicorns Lithuania
Startup Lithuania
lrytas.lt
VU TechHub
LRT
Žinių Radijas
TV3.lt
Delfi
Verslo Žinios
TV3 televizija
Unicorns Lithuania
Startup Lithuania
lrytas.lt
VU TechHub
LRT
Žinių Radijas
TV3.lt
Delfi
Verslo Žinios
TV3 televizija

Have a question?

We are here with answers.

What makes Elicėjus different from other learning platforms?

Elicėjus is not a gamified quiz app – it is a concept-mastery engine. At its core is a unique task-regeneration system: every time a student returns to a problem, the conditions are updated. This creates true learning loops, not memorization traps. Where most EdTech tools deliver static content or adapt difficulty in narrow bands, Elicėjus dynamically reshapes tasks to reinforce understanding through spaced variation, leading to stronger retention, deeper reasoning, and scalable differentiation across student ability levels. This balance of curriculum precision with dynamic content is what sets Elicėjus apart.

Is Elicėjus aligned with national curriculum standards?

Yes. Elicėjus is intentionally designed to align with national and international curriculum standards. Every task is mapped to core learning objectives in mathematics and logical reasoning, and reviewed in collaboration with practicing educators. Rather than competing with school content, Elicėjus enhances it: our tasks can be embedded into existing lesson flows or used independently for reinforcement and differentiation. This allows for seamless integration into both classroom teaching and education policy frameworks, making the product scalable in both public and private education systems.

Can students learn independently, or is teacher supervision required?

Elicėjus was built for independent learning — without compromising depth. Students receive contextual hints, step-by-step feedback, and regenerated tasks that allow for trial, error, and growth – all without teacher input! That said, teachers remain fully in control. They can assign specific topics, monitor student progress in real time, and intervene only when needed. This dual model (autonomous for students, accountable for teachers) makes the platform suitable for both high-capacity classrooms and self-paced learning environments.

Does it work on mobile devices or in low-tech environments?

Yes — accessibility is one of our founding principles. Elicėjus is optimized for low-spec devices, mobile-first experiences, and limited bandwidth environments. The platform runs reliably on older computers and entry-level smartphones, without requiring constant internet connectivity or downloads. This makes it viable not just for elite schools, but also for public institutions, rural communities, and low-infrastructure regions. It is key for anyone building equitable, large-scale education solutions.

How do teachers and parents track student progress?

Elicėjus provides real-time analytics that go far beyond correct answers. We track hint usage, retry rates, time-on-task, and learning momentum, offering educators and parents actionable insights into how each student is learning, not just what they got right. The platform generates clean dashboards that support formative assessment, early intervention, and curriculum alignment. All of it without additional grading or data input required from the teacher. This approach scales well in both classroom settings and at the district or national policy level.

Did not find what you were looking for?

Trusted by

35 000+

K-12 learners

Crafted with ❤ in Lithuania

@BBright 2025. All rights reserved.

As seen on

Startup Lithuania
VU TechHub
Žinių Radijas
Delfi
Verslo Žinios
TV3.lt
LRT
lrytas.lt
Unicorns Lithuania

Have a question?

We are here with answers.

What makes Elicėjus different from other learning platforms?

Elicėjus is not a gamified quiz app – it is a concept-mastery engine. At its core is a unique task-regeneration system: every time a student returns to a problem, the conditions are updated. This creates true learning loops, not memorization traps. Where most EdTech tools deliver static content or adapt difficulty in narrow bands, Elicėjus dynamically reshapes tasks to reinforce understanding through spaced variation, leading to stronger retention, deeper reasoning, and scalable differentiation across student ability levels. This balance of curriculum precision with dynamic content is what sets Elicėjus apart.

Is Elicėjus aligned with national curriculum standards?

Yes. Elicėjus is intentionally designed to align with national and international curriculum standards. Every task is mapped to core learning objectives in mathematics and logical reasoning, and reviewed in collaboration with practicing educators. Rather than competing with school content, Elicėjus enhances it: our tasks can be embedded into existing lesson flows or used independently for reinforcement and differentiation. This allows for seamless integration into both classroom teaching and education policy frameworks, making the product scalable in both public and private education systems.

Can students learn independently, or is teacher supervision required?

Elicėjus was built for independent learning — without compromising depth. Students receive contextual hints, step-by-step feedback, and regenerated tasks that allow for trial, error, and growth – all without teacher input! That said, teachers remain fully in control. They can assign specific topics, monitor student progress in real time, and intervene only when needed. This dual model (autonomous for students, accountable for teachers) makes the platform suitable for both high-capacity classrooms and self-paced learning environments.

Does it work on mobile devices or in low-tech environments?

Yes — accessibility is one of our founding principles. Elicėjus is optimized for low-spec devices, mobile-first experiences, and limited bandwidth environments. The platform runs reliably on older computers and entry-level smartphones, without requiring constant internet connectivity or downloads. This makes it viable not just for elite schools, but also for public institutions, rural communities, and low-infrastructure regions. It is key for anyone building equitable, large-scale education solutions.

How do teachers and parents track student progress?

Elicėjus provides real-time analytics that go far beyond correct answers. We track hint usage, retry rates, time-on-task, and learning momentum, offering educators and parents actionable insights into how each student is learning, not just what they got right. The platform generates clean dashboards that support formative assessment, early intervention, and curriculum alignment. All of it without additional grading or data input required from the teacher. This approach scales well in both classroom settings and at the district or national policy level.

Did not find what you were looking for?

Trusted by

35 000+

K-12 learners

Crafted with ❤ in Lithuania

@BBright 2025. All rights reserved.