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Math Calculators

60 math calculators — percentages, fractions, algebra, geometry, probability, statistics — each with the formula it uses printed on the page and a worked example. No black-box answers.

Formulas follow standard definitions from the NIST Digital Library of Mathematical Functions and classical textbooks. Calculations run entirely in your browser.

Math Tools by Use Case

Not sure which calculator you need? Find the right tool for your task below. Each calculator includes step-by-step explanations so you can learn the underlying math, not just get an answer.

Homework & Studying

Core tools for algebra, arithmetic, and test prep. These calculators show their work so you can follow the solution method and apply it to similar problems on your own.

Statistics & Data Analysis

Tools for analyzing datasets, running hypothesis tests, and building regression models. Useful for statistics courses, research projects, and anyone working with real-world data.

Geometry & Measurement

Calculate dimensions, areas, and volumes for 2D and 3D shapes. Helpful for geometry homework, construction planning, or any situation where you need precise measurements.

Number Crunching

Everyday number tools for percentages, exponents, factors, and base conversions. Great for quick calculations, number theory homework, and programming tasks.

Advanced Math

Calculus, linear algebra, and equation-solving tools for college-level coursework. Each calculator breaks down the solution process so you can verify your manual work.

Math Calculators FAQ

Can these calculators show step-by-step solutions?

Yes. Most of our calculators, including the fraction calculator, quadratic formula calculator, derivative calculator, and standard deviation calculator, display a full breakdown of each step in the solution. This is designed to help you learn the method, not just copy an answer. For example, the fraction calculator shows how it finds a common denominator, and the derivative calculator identifies which differentiation rules it applies at each stage.

Are these tools accurate enough for homework and exams?

These calculators use standard mathematical algorithms and are accurate for the types of problems covered in middle school through college-level courses. Floating-point arithmetic can introduce tiny rounding differences in extreme cases (very large numbers or many decimal places), but for typical homework problems the results match what you would get by hand. We also offer a big number calculator for situations that require arbitrary-precision arithmetic beyond standard floating-point limits.

What is the difference between the basic and scientific calculator?

The basic calculator handles the four standard operations (addition, subtraction, multiplication, division) and is ideal for quick everyday arithmetic. The scientific calculator adds trigonometric functions (sin, cos, tan), logarithms (log, ln), exponents, factorials, and constants like pi and e. If you are working on a problem that involves angles, exponential growth, or any function beyond simple arithmetic, the scientific calculator is the right choice.

Can I use the graphing calculator for calculus?

The graphing calculator lets you plot any function and visually explore its behavior, which is useful for understanding limits, continuity, and the shape of derivatives and integrals. However, it is primarily a visualization tool. For symbolic differentiation and integration with step-by-step work, use the dedicated derivative calculator or integral calculator. A good workflow is to solve the problem symbolically first, then graph the original function and its derivative together to confirm your result visually.

How do the statistics calculators handle sample vs. population?

This distinction matters because sample calculations use (n - 1) in the denominator (Bessel's correction) while population calculations use n. Our standard deviation calculator and variance calculator let you choose between sample and population mode so you get the correct result for your context. As a rule of thumb, if your data represents a complete group (every student in a class, every transaction in a quarter), use population. If your data is a subset drawn from a larger group (a survey of 200 out of 10,000 customers), use sample. The confidence interval and p-value calculators also account for sample size in their formulas automatically.

Basic & Scientific

Why Use Our Math Calculators?

Step-by-Step Solutions

Understand the math with detailed step-by-step explanations for each calculation.

Instant Results

Get answers instantly. No waiting, no signup, just fast calculations.

Works Offline

Once loaded, calculators work without internet. Perfect for studying anywhere.

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