What is ((9*5+13))/(32) ?

The solution to ((9*5+13))/(32) is 1 13/16

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((9*5+13))/(32)

\frac{( 9 \cdot 5 + 13 )}{32}

1 \frac{13}{16}

Solution steps

\frac{( 9 \cdot 5 + 13 )}{32}

Solve

(9 \cdot 5 + 13) : 58

Follow the PEMDAS order of operations

Calculate within parentheses

Multiply and divide (left to right)

9 \cdot 5 : 45

9 \cdot 5

9 \cdot 5 = 45

= 45

= 45 + 13

Add and subtract (left to right)

45 + 13 : 58

45 + 13

45 + 13 = 58

= 58

= 58

= \frac{58}{32}

Simplify

\frac{58}{32} : 1 \frac{13}{16}

Cancel the common factor:

2

= \frac{29}{16}

Convert improper fractions to mixed numbers:

\frac{29}{16} = 1 \frac{13}{16}

\frac{29}{16} = 1

Remainder

13

\frac{29}{16}

Write the problem in long division format

16 \overline{∣ 29}

Divide

29

16

to get

1

Divide

29

16

to get

1

1 16 \overline{∣ 29}

Multiply the quotient digit

(1)

by the divisor

16

1 16 \overline{∣ 29} \underline{16}

Subtract

16

from

29

1 16 \overline{∣ 29} \underline{16} 13

1 16 \overline{∣ 29} \underline{16} 13

The solution for Long Division of

\frac{29}{16}

1

with remainder of

13

1 Remainder 13

Convert to mixed number: Quotient

\frac{Remainder}{Divisor}

\frac{29}{16} = 1 \frac{13}{16}

= 1 \frac{13}{16}

= 1 \frac{13}{16}

= 1 \frac{13}{16}

(5 - 6 \times 9 + 6) \times 9 + 3 - 85

- 16 (1 - 14)^{2} + 3136

0 - (2 \times \frac{1}{2})

\frac{5 + 5 ( 2 ) ^{8}}{1 - 2}

3 + 4 \times (6 - 3 \times 2)