What is ((8+1)^3)/(8^4) ?

The solution to ((8+1)^3)/(8^4) is 729/4096

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((8+1)^3)/(8^4)

\frac{( 8 + 1 ) ^{3}}{8 ^{4}}

\frac{729}{4096}

Solution steps

\frac{( 8 + 1 ) ^{3}}{8 ^{4}}

Solve

(8 + 1)^{3} : 729

Follow the PEMDAS order of operations

Calculate within parentheses

(8 + 1) : 9

8 + 1

8 + 1 = 9

= 9

= 9^{3}

Calculate exponents

9^{3} : 729

9^{3}

9^{3} = 729

= 729

= 729

Solve

8^{4} : 4096

8^{4} = 4096

= 4096

= \frac{729}{4096}

50 - [7 + (3^{2} \div 3)]

(\times 2 + 1) 2

(63 - 28) + 9 \times 2

1988 + (8 - 24)

3^{2} \cdot 4^{3} \div 6^{2} \div 8^{3}