Simplifying Fractions And Their Applications In Day To Day Life


Fractions are part of our day-to-day encounters as we encounter different situations demanding their application., One of the areas that challenge most individuals is the simplification of fractions using or without using a calculator. However, the division of fractions is as easy as performing multiplication operations on the fractions. When dividing a fraction with a fraction one takes the reciprocal of the second fraction, the denominator, and multiply with the numerator. Taking an example of dividing a fraction, let’s try and divide 2/3 by 1/6.

We reciprocate the second fraction to obtain an improper fraction  6/1.

We multiply the improper fraction with the numerator

            2/3 x 6/1

We simplify the above equation by multiplying the numerators, and the denominators then divide the totals.

            2/3 x 6/1 = 12/3

Dividing 12 by three one gets the answer as four which is the solution to the division of the given fractions. When determining the fraction of a whole number one also multiplies the whole number with the fraction. One, therefore, gets the amount that is represented by the fraction of the whole number. Let’s have an example. Assuming we are supposed to determine what amount of money is represented by an eight of a one thousand units. We multiply an eighth with 1000 to get the amount.

            1/8 x 1000 = (1000 x1)/8 = 1000/8

To get the solution, we divide 1000 by eight using the normal method or cumulative gpa calculator which yields 125. Thus to divide a given figure into equal parts one needs to multiply the given figure using a fraction. Fractions are thus useful to us in many ways especially in the banking industry where we are required to determine the interests that a certain rate from the lender attracts. Different banks offer to their client different rates either in simple or compounded rates but either, one has to use fractions. If a bank has set their rates at 12 percent per annum on a simple interest one will need to multiply the principal amount with 12 and divide by a hundred to determine the amount they pay as interest.

Assuming that an individual is borrowing 1000 from the bank, to determine the interest accrued one multiplies 12 by 1000 which yields 12000 and divides the amount by 100, meaning the client pays 120 at the end of the year as interest. Know about simplifying fractions calculator here!

Cumulative GPA is also calculated in the same manner where one adds up all their grades and divides them by the number of credit hours. For additional facts and information about fractions, you can go to

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