Launching — Grade 9 & 10 Mathematics  ·  Start writing free →
Launching · Grade 9 & 10 Mathematics

Ink it. Solve it.

A teacher that reads what you think —
by looking at what you write.

Write on the slate. Our deterministic algorithms walk through every step and show you exactly where your thinking broke.

Start solving free →

No credit card needed · Grade 9 & 10 Math · Free to start

12,400+

handwritten steps read

94%

handwriting accuracy

<2 sec

to read a complete attempt

78%

closed top mistake in 2 sessions



ch. 01 · the slate

Write it. We analyze every step as you go.

Our deterministic algorithms take you through the right path to solve the problem.

Solve the exponent Limit MOT · Moderate
limx→∞ (1 + 8/x)6x
1 2
Slate Write your solution here

=  lim  (1 + 8/x)x/8 · 48

x→∞

lim  (1 + 1/y)y = e

y→∞

= (1/e)48

Slate is ready

What InkSolver sees · step by step

Step 1 — Substitution validated ✓

lim(1+8/x)^(x/8)·48

Rewrites to isolate the standard e-form. Exponent factor 48 correctly preserved.

Step 2 — Standard limit form validated ✓

lim(1+1/y)^y = e

Correctly identifies and reaches the e-form. Substitution complete.

Hint · Step 3

The limit lim(1+1/y)^y gives e as a base value — not a fraction. Now raise that base to the power of 48.

Step 3 — Base inversion error ✗

Wrote (1/e)^48 → should be e^48

The standard limit gives e as the base — not 1/e. The power 48 is correct. Only the base is inverted. Exactly here.

Expert solution graph says next →

Concept: standard limit forms. The hint above gave you the building block. Try a similar problem — same structure, different multiplier.

Practice similar →


ch. 02 · the category

Not another answer engine.
The first handwriting-first learning tool.

We don't directly let AI teach you. Our expert-designed solution graphs correct your handwritten steps through our validators.

Others InkSolver
Solves problemsTeaches problem solving
Explains answersValidates every step
Generates questionsGenerates infinite variations of the same concept
Predicts responsesUses deterministic mathematical reasoning wherever possible
Conversation-firstHandwriting-first ✏️

ch. 03 · what it does

Validates every step

Expert-designed solution graphs. Not AI guessing.

Our subject experts have built solution graphs for every problem type. Our validators check each handwritten step against those graphs — line by line — before saying anything.

"Not just wrong — the exact step that broke, and why."

Step 1 — validated ✓
Step 2 — validated ✓
Step 3 — base inversion ✗
↳ Solution graph: extract base before applying power
lim (1+8/x)^6x lim (1+3/x)^4x lim (1+k/x)^nx lim (1+5/x)^2x ← you

Same concept · Different numbers · Infinite practice

Infinite variations

Infinite practice on the same problem frame.

Solved one limit? We generate infinite variations — same structure, different numbers — until the method is instinct, not just memory of one question.

"Master the concept, not the question."

Reads your handwriting

Messy, mid-attempt, crossed-out — it reads all of it.

Reads every step as you write — fractions, exponents, substitutions above the line, crossed-out attempts. Not after you submit. As you go.

"Reads as you write, not after you submit."

x² + x³ = x⁶

crossed-out · recognised

x² · x³ = x⁵ ✓

correction read & validated

ch. 04 · what they say

78%

of students closed their most-repeated mistake within two sessions.

The difference: they finally saw the exact step that kept failing — not just that they were failing.

"It caught that I was applying the limit form correctly but inverting the result — 1/e instead of e. Something I'd done wrong in every test for a month."

— Grade 10 student, Hyderabad

"She stopped asking me for the answer and started explaining which step she got stuck on. That was new."

— Parent, Grade 10

"Feels like someone who actually notices what you did — not just whether you got the answer."

— Grade 9 student

"I'd been applying the product-to-power rule wrong in every integration problem. It showed me exactly which line the error crept in."

— Grade 10 student

"He's more willing to attempt problems he would've skipped before. That shift in confidence is what we noticed first."

— Parent, early access · Grade 9

ch. 05 · how it works

From writing to mastery. Five steps.

Pick up the stylus. The rest happens on the slate.

01

Ink it

Write on the slate — stylus, finger, or trackpad. Exactly like paper.

02

Reads as you write

Every step captured in real time — not after you submit.

03

Validates each step

Solution graphs check every line and pinpoint the exact break.

04

Stuck? Get a hint

Ask for a hint without seeing the answer. Guided — not given.

05

Practise infinitely

New variations of the same concept until the method becomes instinct.

ch. 06 · your turn

Your slate is ready.
Pick up the stylus and start solving.

Practice problems are waiting. Write your solution on the slate, step by step, and let InkSolver analyze every line.

Start practising free →

Early access · Grade 9 & 10 Math