(7 8/72 ÷ 15/13) ÷ (39/55 ÷ 5) Complex Fractions Calculator
(7 8/72 ÷ 15/13) ÷ (39/55 ÷ 5) can be determined easily i.e. 3520/81 taking the help of a Complex Fractions Calculator and you can get a detailed approach on how to solve.
Find Complex Fractions Calculation (7 8/72 ÷ 15/13) ÷ (39/55 ÷ 5)
Give Complex Fraction is (7 8/72 ÷ 15/13) ÷ (39/55 ÷ 5)
Simplifying Complex fractions
7 8/72 ÷ 15/13 = 64/9 ÷ 15/13
Method 1 : LCM Multiplication
The LCM of 9,13 (denominators of the fractions) is 117
Arrange the Inputs 9,13 in a horizontal line separated by commas and divide them with a prime number. Note the quotients in the next row and divide with quotients with prime numbers again. Continue the process until you have all co primes in the last.
Given numbers has no common factors except 1. So, there LCM is their product i.e 117
Multiply top and bottom by the LCM
117 x 64/9 ÷ 117 x 15/13= 832/135
Method 2 : Fraction Division
The given fractions are 64/9 and 15/13
On dividing the both fractions,64/9 ÷ 15/13
Then the denominator of the first fraction i.e., 9 will comes to the numerator of the second fraction and gets multiplied,
And in the same way,the denominator of the second fraction i.e., 13 will comes to the numerator of the first fraction and gets multiplied:
64/9 ÷ 15/13 = 64 x 13/9 x 15
On Multiplying the denominators and the numerators,the fraction value we get,
832/135
Result: 832/135
= 6 22/135
39/55 ÷ 5 = 39/55 ÷ 5/1
Method 1 : LCM Multiplication
The LCM of 55,1 (denominators of the fractions) is 55
Arrange the Inputs 55,1 in a horizontal line separated by commas and divide them with a prime number. Note the quotients in the next row and divide with quotients with prime numbers again. Continue the process until you have all co primes in the last.
Given numbers has no common factors except 1. So, there LCM is their product i.e 55
Multiply top and bottom by the LCM
55 x 39/55 ÷ 55 x 5/1= 39/275
Method 2 : Fraction Division
The given fractions are 39/55 and 5/1
On dividing the both fractions,39/55 ÷ 5/1
Then the denominator of the first fraction i.e., 55 will comes to the numerator of the second fraction and gets multiplied,
And in the same way,the denominator of the second fraction i.e., 1 will comes to the numerator of the first fraction and gets multiplied:
39/55 ÷ 5/1 = 39 x 1/55 x 5
On Multiplying the denominators and the numerators,the fraction value we get,
39/275
Result: 39/275
= 39/275
The given fractions are 832/135 and 39/275
On dividing the both fractions,832/135 ÷ 39/275
Then the denominator of the first fraction i.e., 135 will comes to the numerator of the second fraction and gets multiplied,
And in the same way,the denominator of the second fraction i.e., 275 will comes to the numerator of the first fraction and gets multiplied:
832/135 ÷ 39/275 = 832 x 275/135 x 39
On Multiplying the denominators and the numerators,the fraction value we get,
228800/5265
Result: 3520/81
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FAQs on Complex Fractions (7 8/72 ÷ 15/13) ÷ (39/55 ÷ 5)
1. How to Calculate Complex Fractions (7 8/72 ÷ 15/13) ÷ (39/55 ÷ 5) using Calculator?
Simply input the fractions (7 8/72 ÷ 15/13) ÷ (39/55 ÷ 5) in the input fields and select the Operation from the drop down and hit the calculate button.
2. Where do I get a detailed procedure for Simplify of Complex Fractions (7 8/72 ÷ 15/13) ÷ (39/55 ÷ 5) ?
You can get a detailed procedure for Simplify of Complex Fractions (7 8/72 ÷ 15/13) ÷ (39/55 ÷ 5) on our page.
3. What is result of Complex Fractions (7 8/72 ÷ 15/13) ÷ (39/55 ÷ 5) ?
Result of Complex Fractions (7 8/72 ÷ 15/13) ÷ (39/55 ÷ 5) is 3520/81 .