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Question
rewrite the expression by factoring out (w-7). 7(w-7)-3w(w-7)
Step1: Identify common factor
Both terms have \((w - 7)\) as a factor.
Step2: Factor out \((w - 7)\)
Using the distributive property \(ab + ac = a(b + c)\), here \(a=(w - 7)\), \(b = 7\), \(c=-3w\). So \(7(w - 7)-3w(w - 7)=(w - 7)(7 - 3w)\).
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\((w - 7)(7 - 3w)\)