A reciprocal number that when multiplied with the original number, yields 1 is its multiplicative inverse.
This number can be an integer, fraction, or mixed fraction.
Example:
The multiplicative inverse of 5 is 1/5 and that of 6 is 1/6.
You could also find the multiplicative inverse of any number format by subjecting this to this best inverse number
calculator.
There are different ways to calculate the multiplicative inverse of any fraction, number, decimal, and mixed number. Let’s go through these methods together!
The Multiplicative Inverse of A Number:
The multiplicative inverse of a number is another number that nullifies the impact of the number and makes it identity or 1. You can easily determine the Multiplicative inverse of a number instantly by using the inverse number calculator
If “n” is a number, then its multiplicative inverse is 1/n such that:
n*1/n = 1
The multiplicative inverse of the fraction is another fraction that cancels out the impact of the fraction and the result is “1”. One fast way to determine the multiplicative inverse of a fraction is by the use of the free inverse of a numbers calculator. Let’s move ahead discussing the generic expression:
If “a/b” is a fraction, then its multiplicative inverse is b/a such that:
a/b*b/a=1
Now you could instantly find the multiplicative inverse of a decimal number with this best multiplicative inverse calculator. But having a hands-on grip is also important. To comprehend this, follow the guide given below:
The multiplicative inverse of a decimal is treated in the same way as a fraction. The multiplicative inverse of the decimal fraction of 0.75 is done by converting the number into a fraction as 75/100. The multiplicative inverse solver can be used to find the multiplicative inverse which is 100/75.
To find the multiplicative inverse of a mixed fraction, first convert it into the improper fractions. Then apply the same procedure as for the fraction.
You can also verify these values by using this online multiplicative inverse calculator.
Here we will be solving examples to understand the concept of the multiplicative inverse.
Example:
How to find the inverse of a number 8?
Solution:
To find the multiplicative inverse of the number 8, we can solve it:
8/1 × 1/8 = 1
This loose inverse of a range of calculator takes multiple seconds to discover the multiplicative inverse of any range layout.
Permit’s discover how!
Input:
Output:
The unfastened multiplicative inverse solver determines:
The multiplicative inverse of -17 is 1/-17.
The multiplicative inverse of -2/5 is -5/2.
zero is a completely unique integer having no multiplicative inverse. the principle cause for that is 0xN=zero and N/0 is undefined. you can say the multiplicative inverse of 0 is infinity.
yes, of course you can. The multiplicative inverse of a matrix is every other matrix that produces a resultant matrix, an identification matrix.