Scientific Calculator

A full scientific calculator in your browser — trig, logarithms, roots, and more. Free, no signup.

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How to use the Scientific Calculator

  1. Enter your expression. Click the digit, operator, and function buttons to build an expression. The display shows your input as you type.
  2. Evaluate. Press = to compute the result. The answer appears immediately. For unary functions like sin, cos, √, enter the argument first then press the function button.
  3. Continue calculating. Use the result as the starting point for your next calculation, or press AC to clear everything and start fresh.

Why use our Scientific Calculator

Full scientific function set. Includes sin, cos, tan (degrees), log₁₀, natural log, square root, powers, reciprocals, and the constants π and e — everything you need for maths, science, and engineering coursework.
Correct order of operations. Expressions like 2 + 3 × 4 are evaluated correctly as 14, not 20. Parentheses let you control grouping just like a physical calculator.
Runs entirely in your browser. No server round-trips, no account, and no data leaves your device. Works offline once the page has loaded.

Free to use — premium coming soon

FREE
  • All scientific functions
  • Trig in degrees
  • Full order of operations
  • No signup
PREMIUM
  • Remove ads
  • Calculation history
  • Export results

About the Scientific Calculator

The Scientific Calculator is a free in-browser tool that goes well beyond add, subtract, multiply, and divide. It handles trigonometry (sin, cos, tan and their inverses), logarithms (log base 10 and natural log ln), powers and roots (x squared, x to the power y, square root and nth root), factorials, scientific notation, and constants like pi and e. If you have ever reached for a graphing calculator just to evaluate sin(30) or log(1000), this does the same job in any browser tab without an app, login, or download.

Reach for it whenever a problem mixes operations or needs functions a basic calculator lacks: algebra and pre-calculus homework, evaluating a trig ratio for a right-triangle problem, computing decibels or earthquake magnitudes that use logarithmic scales, checking an engineering or physics formula, or working with very large and very small numbers in scientific notation. Students use it to verify hand-worked steps, while engineers, lab workers, and finance users use it for quick, accurate one-off evaluations they do not want to wire into a spreadsheet.

It works by parsing the full expression you type and applying standard order of operations (PEMDAS): parentheses first, then exponents, then multiplication and division, then addition and subtraction. That means you enter an expression the way you would write it on paper, including nested parentheses, rather than pressing keys strictly left to right. A degree/radian toggle controls how angles are interpreted before any trig function runs, so sin(30) returns 0.5 in degree mode but about minus 0.988 in radian mode. Switch the mode to match your problem before you calculate.

Every calculation runs entirely on your device in JavaScript. Nothing you type is uploaded, logged, or sent to a server, so it is safe for sensitive exam practice, work figures, or research numbers. For accuracy, results use standard double-precision floating point, which is exact for everyday math but can show tiny rounding artifacts at the very last decimal of extreme values. To keep results clean, avoid rounding intermediate steps yourself and let the calculator carry full precision until the final answer.

Frequently asked questions

Why does sin(30) give a strange number instead of 0.5?

Your calculator is in radian mode. In degree mode sin(30) is 0.5, but in radian mode it is about minus 0.988. Switch the angle mode to degrees before evaluating trig functions on angles measured in degrees.

What is the difference between log and ln?

log is the common logarithm with base 10, so log(1000) equals 3. ln is the natural logarithm with base e (about 2.718), so ln(e) equals 1. Choosing the wrong one is a frequent source of mistakes, so confirm the base your problem expects.

Does the calculator follow order of operations?

Yes. It evaluates the whole expression using PEMDAS: parentheses, then exponents, then multiplication and division, then addition and subtraction. You can type a full expression with nested parentheses rather than entering numbers strictly left to right.

How do I enter exponents and roots?

Use the power function (often shown as x^y or a caret) for any exponent, for example 2^10 for 2 to the tenth. Use the square root key for square roots, and a power of 1 divided by n for an nth root, such as x^(1/3) for a cube root.

Is my data private when I use this calculator?

Yes. All calculations happen locally in your browser using JavaScript, and nothing you enter is sent to or stored on a server. It works the same way whether you are online or have lost your connection after the page loads.

From our blog

How to Use a CAGR Calculator to Compare Investments Fairly

By the Super Simple Digital Tools Team · Updated June 2026

Compound Annual Growth Rate sounds technical, but the idea is simple: it is the steady yearly pace that would take your starting amount to your ending amount over a set number of years. Real investments rarely grow at a fixed rate, but CAGR gives you a single, comparable number that strips out the noise of good years and bad years. That makes it the go-to metric whenever someone wants to say how fast something grew without listing every annual figure.

To use the calculator, gather three things: where the value started, where it ended, and how long that took in years. Suppose a fund grew from 10,000 to 16,000 over four years. Enter those numbers and the tool computes (16,000 / 10,000) ^ (1/4) - 1, which is roughly 12.5 percent per year. You did not earn exactly 12.5 percent in any single year, but that rate, compounded annually, reproduces the same finishing balance.

The most valuable thing CAGR does is let you compare options that ran for different lengths of time. A stock held for three years and a property held for seven cannot be compared by raw profit alone, because the longer hold had more time to grow. Annualizing both to a CAGR puts them on the same yearly scale, so you can judge which one actually grew faster per year rather than which one simply had longer to add up.

The classic mistake is confusing CAGR with the simple average of yearly returns. If an investment gains 50 percent one year and loses 50 percent the next, the arithmetic average is zero, yet you have actually lost money: 100 becomes 150, then 75. CAGR captures that reality because it multiplies the periods together instead of adding them, which is exactly why serious performance reporting leans on the geometric measure.

Treat CAGR as a clean summary, not the whole story. It deliberately ignores the bumps along the way, says nothing about risk or volatility, and assumes you neither added nor withdrew money during the period. For a true measure of an account with regular contributions, you would need a money-weighted return instead. Used for what it is, though, CAGR is one of the fastest, clearest ways to express and compare long-run growth.

  • Make sure your start and end values cover exactly the period you intend; including or excluding a partial year quietly shifts the result.
  • For sub-year spans, convert months to a decimal of a year (eight months = 0.667) so the calculator annualizes the rate correctly.
  • When comparing two investments, always annualize both to CAGR rather than comparing total percentage gains over unequal time frames.
  • Pair a high CAGR with a look at the underlying year-by-year returns, since the smoothed figure can hide sharp drops and recoveries along the way.

Read the full guide →

Tool by the Super Simple Digital Tools Team. Reviewed by our editorial team. Free to use, no signup required.

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