What is (-2hk)^4(4h^3k^5)^2 ?

The solution to (-2hk)^4(4h^3k^5)^2 is 256h^{10}k^{14}

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simplify (-2hk)^4(4h^3k^5)^2

simplify

(- 2 hk)^{4} (4 h^{3} k^{5})^{2}

256 h^{10} k^{14}

Solution steps

(- 2 hk)^{4} (4 h^{3} k^{5})^{2}

Simplify

(- 2 hk)^{4} : 16 h^{4} k^{4}

= 16 h^{4} k^{4} (4 h^{3} k^{5})^{2}

Simplify

(4 h^{3} k^{5})^{2} : 16 h^{6} k^{10}

= 16 h^{4} k^{4} \cdot 16 h^{6} k^{10}

Multiply the numbers:

16 \cdot 16 = 256

= 256 h^{4} k^{4} h^{6} k^{10}

Simplify

h^{4} h^{6} : h^{10}

= 256 h^{10} k^{4} k^{10}

Simplify

k^{4} k^{10} : k^{14}

= 256 h^{10} k^{14}

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

(- 2 y + 5) (y + 3)

(a^{2} + b^{2} + c^{2})^{2}

- (- 5^{2})

What is (-2hk)^4(4h^3k^5)^2 ?
The solution to (-2hk)^4(4h^3k^5)^2 is 256h^{10}k^{14}