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Solve maths straight from your screen or a photo, with the working shown. This web math tool includes 10 free solutions per day. No card required.
Apex Vision AI helps with algebra, calculus, geometry, statistics, and more by showing the reasoning behind each answer.
Get detailed explanations for every step so you understand not just the answer, but how to solve similar problems.
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From K-12 math through college-level calculus, differential equations, and linear algebra.
Snap a photo of your math problem or type it directly. Apex Vision AI recognizes handwritten and printed equations.
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Use the free Chrome extension to solve math problems from course pages, homework portals, online worksheets, PDFs, and screenshots.
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Type your math problem or upload a photo. Apex Vision AI recognizes handwritten and printed equations.
GPT-4.1 analyzes the problem and generates detailed steps with explanations.
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What these tools do, how they read maths, and why two solvers can disagree on the same problem.
An AI math solver reads a mathematical problem and returns the solution together with the steps used to reach it. You can type the expression, paste it, or photograph a printed or handwritten problem. The tool identifies what kind of problem it is, applies a standard method, and shows the working.
There are two quite different technologies behind the label, and they fail in opposite ways:
| Type | How it solves | Strength | Weakness |
|---|---|---|---|
| Symbolic engines | Applies formal algebraic rules, like a calculator that does algebra | Arithmetic is essentially always correct | Rigid: struggles with word problems and anything ambiguous |
| Language models | Predicts the reasoning based on patterns learned from text | Handles word problems, context and explanation well | Can make arithmetic slips and state them confidently |
This is the single most useful thing to understand about maths tools. A symbolic engine will not misadd two numbers but may refuse a question phrased in prose. A language model will happily interpret a word problem and can still drop a minus sign halfway through. Knowing which you are using tells you what to check.
Recognition is where most photo-solver errors begin, and they are invisible once the answer appears.
Turning an image of maths into a solvable expression is harder than reading ordinary text, because mathematical notation is two-dimensional. Position carries meaning: a small raised character is an exponent, a number under a bar is a denominator, spacing separates a coefficient from a variable.
Common recognition failures worth knowing about:
The practical defence is simple: after uploading a photo, check that the problem the tool has transcribed is the problem you meant to ask. Every tool worth using shows you its interpretation before solving.
An equation where the fast answer is wrong, and the check that catches it.
√(x + 7) = x − 5
Squaring both sides gives two candidate solutions, and only one of them is real. This is the most commonly missed trap in a whole class of problems.
The answer is x = 9 only. x = 2 is an extraneous root introduced by squaring, and a tool that skips step 5 will hand you both. Any time you square both sides of an equation, you have to test the solutions in the original — the squaring step can create answers that were never there.
Accuracy varies sharply by topic. These are the patterns worth knowing before you trust an answer.
| Topic | How dependable | What to watch for |
|---|---|---|
| Linear equations | Strong | Little to check beyond transcription |
| Factorising and quadratics | Strong | Extraneous roots after squaring |
| Standard derivatives | Strong | Chain rule on nested functions |
| Definite integrals | Good | Bounds lost or swapped during transcription |
| Systems of equations | Good | Arithmetic slips in elimination |
| Word problems | Mixed | Set-up is usually right; the translation to equations is not |
| Geometry with a figure | Mixed | Depends entirely on whether the diagram was read correctly |
| Statistics interpretation | Mixed | Correct computation, wrong conclusion about significance |
| Proofs and induction | Weak | Skips the step carrying the marks, still reads convincingly |
If you are choosing between tools for a specific course, the subject guides go into more detail: algebra, geometry, differential equations, linear algebra, statistics and discrete maths.
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