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Factor completely: 7(8x+9)^(3)-(8x+9)^(4) Answer:

Factor completely:\newline7(8x+9)3−(8x+9)4 7(8 x+9)^{3}-(8 x+9)^{4} \newlineAnswer:

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Factor numerical expressions using the distributive propertyright chevron icon

Full solution

Q. Factor completely:\newline7(8x+9)3−(8x+9)4 7(8 x+9)^{3}-(8 x+9)^{4} \newlineAnswer:
  1. Identify common factor: Identify the common factor in both terms.\newlineThe common factor in both terms is (8x+9)3(8x+9)^{3}.
  2. Factor out common factor: Factor out the common factor from both terms.\newlineWe can write the expression as (8x+9)3×(7−(8x+9))(8x+9)^{3} \times (7 - (8x+9)).
  3. Simplify expression: Simplify the expression inside the parentheses.\newlineSubtract (8x+9)(8x+9) from 77, which gives us −8x−2-8x - 2.

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