What is ((8*3)^4)/(2^8) ?

The solution to ((8*3)^4)/(2^8) is 1296

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((8*3)^4)/(2^8)

\frac{( 8 \cdot 3 ) ^{4}}{2 ^{8}}

1296

Solution steps

\frac{( 8 \cdot 3 ) ^{4}}{2 ^{8}}

Solve

(8 \cdot 3)^{4} : 331776

Follow the PEMDAS order of operations

Calculate within parentheses

(8 \cdot 3) : 24

8 \cdot 3

8 \cdot 3 = 24

= 24

= 2 4^{4}

Calculate exponents

2 4^{4} : 331776

2 4^{4}

2 4^{4} = 331776

= 331776

= 331776

Solve

2^{8} : 256

2^{8} = 256

= 256

= \frac{331776}{256}

Divide the numbers:

\frac{331776}{256} = 1296

= 1296

8 \div 4 \times 2 + 18

7^{6} + 7^{5} - 7^{4}

2 + 2^{3}

(8 + \frac{2}{5}) \div (6 - \frac{9}{4})

- 0^{2} - 3