Skip to content

Basic Calculator

Free online Basic Calculator -- perform addition, subtraction, multiplication, division, exponents, and modulo operations. Instant results with up to 10 decimal places of precision.

Loading calculator

Preparing Basic Calculator...

Reviewed & Methodology

Every calculator is built using industry-standard formulas, validated against authoritative sources, and reviewed by a credentialed financial professional. All calculations run privately in your browser - no data is stored or shared.

Last reviewed:

Reviewed by:

Written by:

How to Use the Basic Calculator

  1. 1. Enter the first number (A) - type any number, including decimals and negatives.
  2. 2. Select an operation - choose from addition, subtraction, multiplication, division, power, or modulo.
  3. 3. Enter the second number (B) - type the second operand for your calculation.
  4. 4. View all results - see the primary result plus simultaneous sum, difference, and product of A and B.
  5. 5. Adjust and compare - change either number to instantly recalculate all results.

Basic Calculator

This basic calculator performs six core arithmetic operations: addition, subtraction, multiplication, division, exponentiation, and modulo. Enter two numbers, select an operation, and see the result instantly. It also displays the sum, difference, and product of your two numbers simultaneously for quick reference.

How It Works

Each operation applies a standard mathematical function to your two input values (A and B):

  • Addition: A + B
  • Subtraction: A - B
  • Multiplication: A x B
  • Division: A / B (cannot divide by zero)
  • Power: A^B (A raised to the power of B)
  • Modulo: A % B (remainder after dividing A by B)

Results are rounded to 10 decimal places for precision.

Example

AOperationBResult
42+1860
100-3763
15x8120
144/1212
2^101,024
17%52

Key Factors to Keep in Mind

  • Division by zero — the calculator will display an error; mathematically undefined
  • Modulo by zero — also undefined and will return an error
  • Large exponents — A^B can produce very large numbers; results beyond 10^15 may lose decimal precision
  • Negative numbers — fully supported for all operations, including negative bases with exponents

Tips

  1. Use the power operation to quickly compute compound growth: for example, 1.07^30 = 7.61, meaning $1 at 7% annual return becomes $7.61 after 30 years
  2. The modulo operation is useful for checking divisibility — if A % B equals 0, then A is evenly divisible by B
  3. The calculator shows sum, difference, and product simultaneously, so you can compare all three operations without switching

Frequently Asked Questions

What is the order of operations and why does it matter?
The order of operations (PEMDAS/BODMAS) dictates that calculations follow this sequence: Parentheses, Exponents, Multiplication/Division (left to right), then Addition/Subtraction (left to right). This matters because 2 + 3 x 4 equals 14, not 20. Without a standard order, the same expression could produce different results. This basic calculator handles one operation at a time, so there is no ambiguity.
How do parentheses change a calculation?
Parentheses force operations inside them to be evaluated first, overriding the default order of operations. For example, (2 + 3) x 4 = 20 because the addition happens before the multiplication, whereas 2 + 3 x 4 = 14 without parentheses. When using a basic two-number calculator like this one, you can chain results manually: first calculate 2 + 3 = 5, then multiply 5 x 4 = 20.
What is the modulo operation and when is it useful?
The modulo operation (A % B) returns the remainder after dividing A by B. For example, 17 % 5 = 2 because 17 divided by 5 is 3 with a remainder of 2. Modulo is commonly used to check divisibility (if A % B = 0, A is evenly divisible by B), to cycle through repeating patterns, and in programming for tasks like determining whether a number is even (n % 2 = 0) or odd (n % 2 = 1).
How should I handle rounding in calculations?
This calculator displays results rounded to 10 decimal places, which is sufficient for virtually all practical purposes. For financial calculations, round your final answer to 2 decimal places (cents). For scientific work, match the number of significant figures in your input data. A common mistake is rounding intermediate steps, which accumulates error -- it is better to keep full precision during the calculation and only round the final answer.
What are the most common arithmetic mistakes to avoid?
The most frequent errors include dividing in the wrong direction (A/B versus B/A gives very different results), forgetting that subtracting a negative number is the same as adding (5 - (-3) = 8, not 2), and confusing the exponent operation with multiplication (2^10 = 1024, not 20). Another common mistake is assuming that division by zero is zero -- it is actually undefined and will produce an error.

Explore More Math & Science Tools

Percentage Calculator: Try our free percentage calculator for instant results.

Fraction Calculator: Try our free fraction calculator for instant results.

Scientific Calculator: Try our free scientific calculator for instant results.

Statistics Calculator: Try our free statistics calculator for instant results.

Square Root Calculator: Try our free square root calculator for instant results.

Date Calculator: Try our free date calculator for instant results.

Calculators