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Question
- \\(\frac{1}{k + 2} \cdot \frac{9k + 63}{k + 7}\\)
Step1: Factor the numerator
Factor \(9k + 63\) as \(9(k + 7)\). So the expression becomes \(\frac{1}{k + 2} \cdot \frac{9(k + 7)}{k + 7}\).
Step2: Cancel common factors
Cancel out the common factor \((k + 7)\) in the numerator and denominator. We get \(\frac{1}{k + 2} \cdot 9\).
Step3: Multiply the remaining terms
Multiply \(\frac{1}{k + 2}\) and \(9\) to get \(\frac{9}{k + 2}\).
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\(\frac{9}{k + 2}\)