Big Number Calculator

Whole numbers only (commas allowed).
Whole numbers only. For power, keep the exponent small.

Add, subtract, multiply, divide, raise to a power, or take the modulo of very large whole numbers with exact precision. This calculator uses arbitrary-precision integer arithmetic (BigInt), so results never lose accuracy no matter how many digits are involved — far beyond what an ordinary calculator can handle.

Formula

Operations use BigInt — exact arbitrary-precision integer arithmetic — so results never lose precision regardless of size.
  • All operations use BigInt arbitrary-precision integer arithmetic, so even results with hundreds of digits are exact.
  • Inputs must be whole numbers; commas are allowed as thousands separators and are ignored.
  • Division is integer division — the quotient is shown along with the remainder.
  • For the power operation, keep the exponent reasonably small, as results grow extremely fast.
  • This handles numbers far larger than a standard calculator's floating-point limit, where precision would otherwise be lost.

Multiplying two 30-digit numbers

Inputs
  • First number: 123456789012345678901234567890
  • Operation: *
  • Second number: 987654321098765432109876543210

Multiplying these two 30-digit numbers gives an exact 60-digit product, with every digit preserved — something ordinary floating-point calculators cannot do.

Frequently asked questions

What is a big number calculator?
It's a calculator that works with whole numbers of essentially unlimited size, returning exact results even when the numbers have hundreds of digits.
Why don't normal calculators handle huge numbers?
Most calculators use floating-point arithmetic, which only keeps about 15–16 significant digits. Beyond that, they round and lose precision. This tool uses BigInt for exact results.
Can it handle decimals?
No — it works with integers (whole numbers). Division returns a quotient and a remainder rather than a decimal fraction.
Is there a limit to the size?
Practically it's limited only by memory. Very large powers are capped to keep the calculation responsive, but ordinary operations handle extremely large numbers.

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