Choose a calculator for percentages, algebra, geometry, statistics or calculus.
Browse 45 tools grouped by branch. Open a tool to see its method and check the steps behind the answer.
Featured math tools
10 toolsA practical starting set for everyday problems and coursework.
Percentages and arithmetic
14 toolsWork with percentages, factors, powers, roots, rounding and number forms.
Algebra
5 toolsSolve equations, inspect graphs, calculate slopes and work with matrices.
Geometry and measurement
5 toolsFind measurements for shapes, triangles, surfaces and coordinate points.
Statistics and probability
7 toolsDescribe data, estimate uncertainty and evaluate probability.
Calculus and advanced math
4 toolsExplore derivatives, integrals, limits and series with worked steps.
Choose and check a math tool
Identify the operation
Choose the branch that matches your question. A percentage change needs a starting value; a percentage difference compares two values against their average.
Check units and definitions
Read which values the tool expects. For statistics, distinguish sample from population; for geometry, keep measurements in matching units.
Follow the steps
Compare the formula and intermediate values with your work. Note where rounding or an assumption affects the result.
Frequently asked questions
Quick answers about choosing a method and interpreting a result.
What is the difference between percentage change and percentage difference?
Percentage change measures against a starting value and has a direction — from 100 to 150 is a 50% increase. Percentage difference measures against the average of both values and has no direction — between 100 and 150 it is 40%. Change is right when one value came first; difference is right when comparing two independent measurements. Use Percentage Increase for the first and Percentage Difference for the second — or the Percentage Calculator, which computes both alongside percentage points.
Should I use population or sample standard deviation?
Sample, almost always. Population standard deviation is correct only when your data includes every member of the group you are describing — every employee in a company, every item in a batch. If your numbers are a subset used to infer something about a larger group, use sample, which divides by n−1 to correct for the underestimate a sample produces. The calculator shows both.
What does a p-value actually tell me?
The probability of seeing a result at least this extreme if the null hypothesis were true. What it is not: the probability that your hypothesis is correct, or that the effect is large or important. A p-value below 0.05 means the data would be unusual under the null hypothesis — not that you have found something meaningful. This is the most widely misread number in statistics, which is why the calculator states it explicitly.
Can I use these for homework?
They are built for it — the steps are shown precisely so you can follow the method rather than copy a result. The useful way to use them is to attempt the problem first, then compare your working against the tool's. Where they diverge is exactly where the misunderstanding is, and that is worth more than the correct answer. Copying the output without the working teaches nothing and shows in the next exam.
Are the results exact or rounded?
Exact where exactness is possible — fractions stay as fractions, roots stay as roots — and displayed to a sensible precision otherwise. The Significant Figures Calculator handles precision explicitly if that matters for your work. Calculations run in double-precision floating point, so results are accurate to about fifteen digits, which exceeds any practical requirement outside specialised numerical work.
Is my input stored anywhere?
No. Every calculation runs in your own browser with no server request. Nothing is logged, nothing is saved, and closing the tab discards it. That is also why they respond instantly and work with a poor connection once the page has loaded.
Other calculator categories
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