${MARK_LIGHT}vyasa

Learning that adapts to how you actually learn.

A repository of knowledge, and a loop that designs each next lesson from how the last one went.

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“The teacher who is indeed wise does not bid you enter the house of their wisdom, but leads you to the threshold of your own mind.”

Welcome back

Choose how you'd like to enter the demo.

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I'm a student

Aarav · Class 9 · self-paced

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I'm a teacher

Ms. Rao · Section 9-B · 32 students

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Demo walkthrough. A guided click-through of vyasa. Nothing here leaves your machine.

${IC_compass} Placement

Let's find your starting point.

Pick a subject. vyasa places you on a foundation track, then a short check calibrates where you begin.

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Mathematics

Class 9

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Science

Class 9

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Social Studies

Class 9

Quick check · 1 of 3

Solve for x: 2x + 5 = 13

x = 3

x = 4

x = 6

Foundation track · Mathematics

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${IC_route} Your path · Mathematics

Foundations, at your pace.

Each concept unlocks the next. Master one and vyasa moves you on; struggle and it slows down and reinforces.

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Integers & Number Line

${IC_book} Reading${IC_check} Mastered

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Fractions & Decimals

${IC_video} Video · 8 minDeveloping

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Linear Equations ${IC_star_s}

${IC_book} Lesson + practice${IC_clock} ~15 min

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Ratios & Proportion

${IC_lock} Unlocks next

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Introduction to Geometry

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Course mastery

34%

2 of 6

Mastered · 1

Developing · 1

In progress · 1

Locked · 3

${IC_flame}5-day streak

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${IC_book} Lesson · Linear Equations

Solving equations with one variable.

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A linear equation keeps two expressions in balance. Whatever you do to one side, you do to the other — so the balance holds while you isolate the unknown.

To solve 2x + 5 = 13, first subtract 5 from both sides, then divide by 2. The value of x that keeps the equation true is its solution.

${IC_bulb} Key idea: solving isn't guessing — it's undoing operations, one balanced step at a time.

In this lesson

${IC_check} What "balance" means

${IC_check} Isolating the variable

${IC_play} Worked examples

${IC_edit} Practice assignment

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${IC_edit} Assignment · Linear Equations

Show what you've got.

Two questions. One checks your method; one asks you to explain your thinking — reviewed with your teacher in the loop.

1

Solve for x: 3x − 7 = 11

MCQ · auto-graded

Ax = 4 ${IC_x}

Bx = 6 ${IC_check}

Cx = 9 ${IC_x}

2

In your own words, why do we do the same operation to both sides?

Free-text · teacher-in-loop

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${IC_spark} Adaptive · designed from your last assignment

Your path just changed to match what you showed us.

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Linear Equations → mastered

92% method accuracy. Marked complete; you won't repeat it.

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Fractions refresher inserted

A prerequisite for Ratios came back weak (46%). We'll shore it up first.

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Next up: Ratios & Proportion

Unlocks right after the refresher — with an assignment tuned to your gaps.

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See it on your path

The map redraws around the refresher.

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${IC_route} Your path · updated

Reinforce, then advance.

The Fractions refresher was woven in before Ratios — the rest of your journey shifted to fit.

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Integers & Number Line

${IC_check} Mastered

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Linear Equations

${IC_check} Mastered · 92%

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Fractions refresher NEW

${IC_spark} Added for you${IC_clock} ~10 min

Targets the 46% gap from your assignment.

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Ratios & Proportion

${IC_arrow} Up next after refresher

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Introduction to Geometry

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Course mastery

50%

3 of 6

The path stays this responsive after every assignment.

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${IC_sliders} Two modes, one platform

Adopt without disruption.

Run the personalized loop, or a fixed plan that mirrors today's classroom — so an institution can A/B test the change instead of betting on it.

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Adaptive

Personalized

Each next lesson is designed from the last assignment's results.

${IC_check} Self-paced; unlocks by mastery
${IC_check} Reinforces weak prerequisites automatically
${IC_check} Assignments tuned to each student's gaps

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Static

Traditional

A fixed lesson plan and schedule, the same for the whole class.

${IC_check} Mirrors today's syllabus & timetable
${IC_check} Same content library underneath
${IC_check} The control group for A/B testing

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Institutions start in Static, switch a section to Adaptive, and compare outcomes side by side — the evidence lives on the teacher's dashboard.

${IC_users} Ms. Rao · 32 students

The class, at a glance.

Where the cohort is strong, where it's stuck, and whether adaptive is actually moving the needle.

${IC_users} Class mastery

71%

▲ 18% vs static section

${IC_check} Assignments completed

94%

▲ 12% completion

${IC_target} Needs attention

5

students on Fractions

${IC_sliders} Mode

Adaptive

9-A runs Static (control)

Concept mastery heatmap

darker = stronger

	Integers	Fractions	Linear Eq.	Ratios	Geometry
Aarav S.	92	46	92	61	—
Diya M.	96	78	80	64	44
Kabir R.	74	40	58	30	—
Meera J.	98	90	94	82	76
Rohan T.	70	42	55	38	—

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Adaptive vs Static · this term

A/B · 9-B vs 9-A

${IC_spark} Adaptive · 9-B

71%

avg mastery · 94% completion

${IC_grid} Static · 9-A

53%

avg mastery · 82% completion

+18 points of mastery and +12 points of completion, same syllabus and time. The kind of evidence a school can act on.

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${IC_library} Content repository

One library, mapped to the path.

Books, lectures, past papers and assignments — each tagged to concepts so the adaptive loop can reach for exactly the right piece.

${IC_grid} All ${IC_book} Books ${IC_video} Lectures ${IC_paper} Past papers ${IC_edit} Assignments

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NCERT Mathematics · Class 9

Book · 15 chapters · curated

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Linear Equations, explained

Lecture · 8 min · curated

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Board exam · 2019–2024

Past papers · 6 sets

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Fractions practice set

Assignment · school-uploaded

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Ratios in real life

Lecture · 11 min · curated

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Community solutions

Crowd-sourced · moderated · soon