1/6 divided by 2/75 equals to

1/6 divided by 2/75 as a fraction equals to 25/4. The detailed step by step solution using the easiest method is given below which shows how to find what is (1/6) / (2/75) in simplest form.

1/6 divided by 2/75 equals to:
1/6 ÷ 2/75 = 25/4

where,
1/6 is the dividend,
2/75 is the devisor,
25/4 is the quotient.

Points to Remember: 1/6 divided by 2/75
(1/6) / (2/75) = 1/6 x 75/2. Hence, instead of performing the division, multiplying 1/6 with the reciprocal of 2/75 is the easiest method to find what is 1/6 divided by 2/75 in fraction form.

The below work with steps for 1/6 divided by 2/75 as a fraction help users to easily understand how to find what is 1/6 times 75/2.

Solved Example:
Find what is 1/6 divided by 2/75 equals to?

step 1 Address the input parameters, values and observe what to be found:
Input parameters and values:
fraction A = 1/6
fraction B = 2/75

What to be found:
Find what is 1/6 divided by 2/75 in fraction.
(1/6) / (2/75) = ?

step 2 Find the reciprocal of fraction 2/75:
The reciprocal of fraction 2/75 is 75/2.

step 3 Multiplying 1/6 with reciprocal of 2/75 that is 1/6 times 75/2 produces the equivalent fraction for (1/6) / (2/75):
= 1/6 x 75/2
= (1 x 75)/(6 x 2)
= 1 x 25 / (2 x 2)
= 25/4
(1/6) / (2/75) = 25/4

Hence,
1/6 divided by 2/75 as a fraction equals to 25/4