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c(n)=6+5(n1)c(n) = -6 + 5(n - 1)

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Q. c(n)=6+5(n1)c(n) = -6 + 5(n - 1)
  1. Distribute 55 to terms: We are given the function c(n)=6+5(n1)c(n) = -6 + 5(n - 1). The first step is to distribute the 55 to both terms inside the parentheses.\newlineCalculation: c(n)=6+5×n5×1c(n) = -6 + 5 \times n - 5 \times 1
  2. Combine like terms: Now, we simplify the expression by combining like terms.\newlineCalculation: c(n)=5n65c(n) = 5n - 6 - 5
  3. Combine constants: Further simplifying the expression by combining the constants 6-6 and 5-5.\newlineCalculation: c(n)=5n11c(n) = 5n - 11

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