Primary result
Reciprocal
Inverse
—
Inverse = 1 Ă· x
Math basics
Get the reciprocal, negative, and decimal/fraction view of any number.
Primary result
Reciprocal
Inverse
—
Inverse = 1 Ă· x
Additive inverse
—
Absolute value
—
Fraction form
—
Status
—
An inverse calculator is useful when you want the number that “undoes” another number. In the simplest sense, that means the reciprocal: the value that multiplies with the original number to produce 1. In everyday math, though, people also want the additive inverse, which is the number that adds back to zero. This page shows both so the idea is clear.
The reason to keep both views visible is that “inverse” means different things in different math settings. In algebra it might mean a reciprocal, in linear functions it might mean a function inverse, and in basic arithmetic it may simply mean the opposite sign. Showing the reciprocal, negative, and fraction form at the same time makes the concept easier to use.
| View | Result | Meaning |
|---|---|---|
| Reciprocal | 1/x | Multiplicative inverse |
| Additive inverse | -x | Opposite number |
| Fraction form | Approximation | Helpful classroom view |
A student checking homework can confirm whether a number has a reciprocal and what that reciprocal looks like in decimal and fraction form.
A teacher can use the page to show the difference between a multiplicative inverse and an additive inverse without switching tools.
If the input is zero, the calculator clearly flags the result as undefined for the reciprocal, which is the right mathematical behavior.
Zero has no reciprocal, so the calculator shows undefined for that output.
Because many people use “inverse” to mean the opposite number in basic arithmetic.
It shows a fraction approximation for the original number so the value is easier to see.
No. That is a different concept and would need a different calculator.