What is ((8^2-2^5))/((24/6))+3^2 ?

The solution to ((8^2-2^5))/((24/6))+3^2 is 17

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simplify ((8^2-2^5))/((24/6))+3^2

simplify

\frac{( 8 ^{2} - 2 ^{5} )}{( \frac{24}{6} )} + 3^{2}

17

Solution steps

\frac{8 ^{2} - 2 ^{5}}{\frac{24}{6}} + 3^{2}

\frac{8 ^{2} - 2 ^{5}}{\frac{24}{6}} = 8

\frac{8 ^{2} - 2 ^{5}}{\frac{24}{6}}

Apply the fraction rule:

\frac{a}{\frac{b}{c}} = \frac{a \cdot c}{b}

= \frac{( 8 ^{2} - 2 ^{5} ) \cdot 6}{24}

Cancel

\frac{( 8 ^{2} - 2 ^{5} ) \cdot 6}{24} : 8

\frac{( 8 ^{2} - 2 ^{5} ) \cdot 6}{24}

Factor the number:

24 = 6 \cdot 4

= \frac{( 8 ^{2} - 2 ^{5} ) \cdot 6}{6 \cdot 4}

Cancel the common factor:

6

= \frac{8 ^{2} - 2 ^{5}}{4}

\frac{8 ^{2} - 2 ^{5}}{4} = 8

\frac{8 ^{2} - 2 ^{5}}{4}

8^{2} - 2^{5} = 32

8^{2} - 2^{5}

8^{2} = 64

= 64 - 2^{5}

2^{5} = 32

= 64 - 32

Subtract the numbers:

64 - 32 = 32

= 32

= \frac{32}{4}

Divide the numbers:

\frac{32}{4} = 8

= 8

= 8

= 8

3^{2} = 9

3^{2}

3^{2} = 9

= 9

= 8 + 9

Add the numbers:

8 + 9 = 17

= 17

3 \cdot 2^{4} - 16 \cdot 2^{3} + 24 \cdot 4 - 10

0.125

3 \cdot 3 \cdot 3

48772710.4

\frac{72}{9} + 7

What is ((8^2-2^5))/((24/6))+3^2 ?
The solution to ((8^2-2^5))/((24/6))+3^2 is 17