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Popular Pre Algebra >

(65 5/11-64)× 16

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Solution

(65115​−64)⋅16

Solution

23113​
+1
Decimal
23.27272…
Solution steps
(65115​−64)⋅16
Convert mixed numbers to improper fractions:65115​=11720​
65115​
Convert mixed numbers to improper fraction: acb​=ca⋅c+b​65115​=1165⋅11+5​=11720​
=(11720​−64)⋅16
Follow the PEMDAS order of operations
Calculate within parentheses (11720​−64):1116​
11720​−64
11720​−64=1116​
11720​−64
Convert element to fraction: 64=1164⋅11​=−1164⋅11​+11720​
Since the denominators are equal, combine the fractions: ca​±cb​=ca±b​=11−64⋅11+720​
−64⋅11+720=16
−64⋅11+720
Multiply the numbers: 64⋅11=704=−704+720
Add/Subtract the numbers: −704+720=16=16
=1116​
=1116​
=1116​⋅16
Multiply and divide (left to right) 1116​⋅16:11256​
1116​⋅16
Convert element to fraction: 16=116​=1116​⋅116​
Apply the fraction rule: ba​⋅dc​=b⋅da⋅c​=11⋅116⋅16​
Multiply the numbers: 16⋅16=256=11⋅1256​
Multiply the numbers: 11⋅1=11=11256​
=11256​
Convert improper fractions to mixed numbers:11256​=23113​
11256​=23Remainder3
11256​
Write the problem in long division format11∣256​​
Divide 25by 11to get 2
Divide 25by 11to get 2211∣256​​
Multiply the quotient digit (2)by the divisor 11211∣256​22​​
Subtract 22from 25211∣256​22​3​
Bring down the next number of the dividend211∣256​22​36​
211∣256​22​36​
Divide 36by 11to get 3
Divide 36by 11to get 32311∣256​22​36​
Multiply the quotient digit (3)by the divisor 112311∣256​22​3633​​
Subtract 33from 362311∣256​22​3633​3​
2311∣256​22​3633​3​
The solution for Long Division of 11256​is 23with remainder of 323Remainder3
Convert to mixed number: QuotientDivisorRemainder​11256​=23113​
=23113​
=23113​

Popular Examples

5+(-3)-(-2)+(4-6)-[3-(6-4)]36-(-9)^23^4-3^20+2(1)(-15+12)+(10)

Frequently Asked Questions (FAQ)

  • What is (65 5/11-64)× 16 ?

    The solution to (65 5/11-64)× 16 is 23 3/11

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