Fraction, which you're going to invert#
Enter fraction (number) |
Result - fraction inverse step by step#
Your fraction (number) to invert |
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Step I: Remove whole parts (if exists) |
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Step II: Invert fraction |
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Step III: Convert improper fraction to mixed number (if needed) |
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Some facts#
Remember:
- "Multiplicative inverse" and "reciprocal" is the same thing
- To invert a number X you have to divide 1 by that number. So, multiplicative inverse of X is 1/X.
- To invert fraction you simply need to swap its nominator with denominator. For example inverse of 3/4 is improper fraction 4/3.
- Inverse of number X is Y, when X × Y is equal to one:
ⓘ Example: The inverse of number 2 is fraction 1/2 because:So, whatever number X times inverted X equals one !
- There is no inverse of zero. This also means: any fraction with zero in nominator has no inverse too - no matter what is denominator. Do not be fooled!
- When you invert number lower than one, you get number greater than one and vice versa.
- The inverse of number 1 is 1.
- If you invert some number twice, then you will get the same number. In other words, if you invert the number X and then invert the result again - you get X !
How to use this tool#
Enter fraction (number), which you want to invert and calculla will present you the step-by-step inversion. To find fraction (number) inverse you need to do below steps:
- I. Remove wholes part. If you want to invert mixed number (or integer number), then you need conver it to improper fraction. For example: 2 1/2 should be converted to 5/2. In other case i.e. when there is no wholes part part, nothing to do in this step. After this step your number will be ready to invert.
- II. Invert fraction i.e. swap its numerator and denominator.
- III. Pull out wholes part. If inverted fraction is improper (numerator greater than denominator) convert it to mixed number.
Tags and links to this website#
Tags:
fraction_inverse · number_inverse · fractions_inverting · numbers_inverting · fraction_inverse_calculator
Tags to Polish version:
What tags this calculator has#
Permalink#
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Links to external sites (leaving Calculla?)#
Ancient version of this site - links#
In December 2016 the Calculla website has been republished using new technologies and all calculators have been rewritten. Old version of the Calculla is still available through this link: v1.calculla.com. We left the version 1 of Calculla untouched for archival purposes.
Direct link to the old version: "Calculla v1" version of this calculator
Direct link to the old version: "Calculla v1" version of this calculator