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If a, equals, minus, 4, x, minus, 4, ia=−4x−4i and b, equals, 3b=3, then find the value of the a, b, cubedab

3
in fully simplified form.

If a, equals, minus, 4, x, minus, 4, ia=−4x−4i and b, equals, 3b=3, then find the-example-1
User Lcl
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1 Answer

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Based on the given expression, the value of
ab^3, in fully simplified form, is
-108x - 108i.

How to solve the expression

To find the value of
ab^3, substitute the given values of a and b into the expression and simplify.

Given:

a = -4x - 4i

b = 3

Substitute the values into the expression:


ab^3 = (-4x - 4i)(3)^3

Expand and simplify


ab^3 = (-4x - 4i)(27)

Use the distributive property:


ab^3 = -4x * 27 - 4i * 27

Simplify the multiplication:


ab^3 = -108x - 108i

Therefore, the value of
ab^3, in fully simplified form, is -108x - 108i.

User Dietmar
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