Example
Simplify
The task here is to find a way to breakdown the fraction, so that it can be divided by a common factor.
Here, a common factor of 4 exists
top and bottom are now divided by 2
leaving 2(x +2) as the answer.
Likewise,
Sometimes, a line must be factorised first, using a difference of two squares if necessary:
or
Example
Get rid of the bottom numbers (denominators) by multiplying through on both sides:
Use the normal rules for fractions.
To add or subtract fractions, the denominators must be the same.
Examples
Simplify
Normal way,
Multiply bottom numbers (denominators), cross multiply and add:
Example
again, same question but done the vedic way :
Remember that to multiply fractions, just multiply the tops( numerators) and then multiply the bottoms (denominators).
Don't forget to simplify if possible.
Example
Simplify
Another example,
When dividing frations, remember to turn the second fraction upside down and turn the sum into a multipication.
Examples
Or the alternative way:
can be simplified using the multiplicative identity
Examples
1.
2.
3.
Alternatively, by using a combination of
vedic fraction addition and the alternative
method of fraction division :
1.
2.
3.