About AI-Math

From worksheet to step-by-step solution in just 5 seconds

AI-Math is an AI math solver and homework helper that shows every step of the reasoning, not just the final answer. From elementary arithmetic and high-school calculus to college physics and engineering problems — snap one photo and get a solution you can actually understand, step by step.

12+
Subjects covered · K-12 to college
5 sec
Average time to a solution
Step-by-step
The reasoning, not just the answer
Free
10 problems a day, just sign in

Everything you need to master math

Step-by-step solver

Algebra, calculus, linear algebra and statistics — every step explains why it works.

Formula keyboard

200+ math symbols — fractions, integrals, Greek letters, all one tap away.

Photo math

Snap a handwritten or printed problem and get the full solution in seconds.

Multi-language

Solve and explain in English, 中文, Español, 日本語 and more.

Several math models — pick one per problem

Harder problems need more compute. AI-Math ships three models tuned for mathematical reasoning, and you can switch between them right above the input box.

Math Fast

Free to use

Answers in seconds — built for arithmetic, single-variable equations and basic geometry, where the approach is obvious at a glance.

Best for: everyday homework, quick checks

Math Pro

Default

Covers the high-school-to-college core: algebraic manipulation, derivatives and integrals, probability and statistics — with complete reasoning.

Best for: K-12 and standard college coursework

Math Max

Most capable

Built for competition problems, multivariable calculus, proofs and engineering models — it verifies its own work before answering.

Best for: hard problems, proofs, research and engineering

Members only

Math Max — our most capable math model yet

Math Max is trained on problems that need multi-step reasoning: competition questions, multivariable calculus, proofs in real analysis and abstract algebra, engineering models. It checks its own work before answering and hands every transformation to a symbolic engine for verification, which makes it noticeably more reliable on problems requiring case analysis, multiple solutions or rigorous proof. Members get unlimited access, and new users get a 7-day free trial.

Verifies before it answers

Runs the reasoning backwards before returning a result, so intermediate steps go wrong far less often.

Checked by a symbolic engine

Every transformation is re-checked by a symbolic computation engine, not left to the language model alone.

Full case analysis

When there are multiple solutions, domain restrictions or cases to consider, it lists them all instead of cutting corners.

Solve by subject

12 subjects, each with its own dedicated solver page.

How it works

01

Enter your problem

Type it with the formula keyboard, paste LaTeX, or just upload a photo.

02

AI solves it step by step

Every transformation is labelled with the rule it used — nothing is a black box.

03

Ask about any step

Lost on a step? Tap it to ask, and you'll get the same idea explained another way.

04

Practise and master it

Work through a few similar problems, with hints when you get stuck, until the method sticks.

Real problems AI-Math has solved

A selection of real questions people asked recently, shown here anonymized.

Statistics
Find the standard deviation of 4.26, 4.23, 4.27, 4.26, 4.24, 4.24, 4.26, 4.24, 4.25

Walked through the mean, each squared deviation, and the final standard-deviation formula step by step.

Trigonometry
Solve 2 sin(x) − 1 = 0 for x in [0, 2π)

Solved for every valid angle in the interval, showing the unit-circle reasoning behind each solution.

Calculus
Evaluate the double integral ∬_D (9y + 4x) dx dy over a parabolic region D

Set up the iterated integral, chose the integration order, and evaluated it region by region.

Algebra
Solve the cubic equation x³ − 59x² − 420x + 10800 = 0

Found all three roots using rational root testing and polynomial division, then verified each one.

Real Analysis
Prove convergence of a polynomial approximation sequence via the Weierstrass approximation theorem

Built the proof step by step — uniform approximation, Cauchy convergence, then the limit argument.

Concept Explainer
How did you get sin(30°), cos(30°) and tan(30°) — where do those values come from?

Explained the 30-60-90 triangle derivation behind the exact values, not just the numbers.

Frequently asked questions

Everything from elementary arithmetic to college calculus, linear algebra and differential equations, plus the quantitative parts of physics, chemistry and engineering. Word problems, equation solving, proofs and diagram questions all work.

Every step is verified by a symbolic computation engine rather than being left to the language model. When a problem has multiple solutions or needs case analysis, the solution lays out each case separately.

You get 10 free problems a day once you sign in. New users also get a 7-day membership trial with unlimited solving, cancellable at any time.

Math Fast is the quickest and suits basic computation. Math Pro is the default and covers K-12 through core college coursework. Math Max is our most capable math model, built for competition problems, proofs and engineering models, and it verifies its own work before answering. Free users get Fast and Pro; Math Max is members only.

AI-Math is built to explain why each step works, so you can do it yourself next time. Ask about any step you don't follow, and practise similar problems to lock it in.

Type directly with the formula keyboard, paste LaTeX, upload an image or PDF, or take a photo. Both handwritten and printed problems are recognized.

Ready when you are

Got a problem you can't crack? Let AI-Math take it.

Try one for free before you sign in. New users get a 7-day membership trial.