At a bowling alley, the cost of shoe rental is $2.75 and the cost per game is $4.75. If f(n) represents the total cost of shoe rental and n games, what is the recursive equation for f(n)? Of(n) = 2.75 +4.75 + f(n − 1), f(0) = 2.75 Of(n) = 4.75 + f(n-1), f(0) = 2.75 Of(n)=2.75 +4.75n, n > 0 Of(n) = (2.75 +4.75)n, n > 0

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter8: Polynomials
Section8.1: Adding And Subtracting Polynomials
Problem 58PPS
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At a bowling alley, the cost of shoe rental is $2.75 and the cost per game is $4.75. If f(n) represents the total cost of shoe rental and n games, what is the recursive equation for f(n)?
Of(n) = 2.75 +4.75 + f(n − 1), f(0) = 2.75
Of(n) = 4.75 + f(n-1), f(0) = 2.75
Of(n)=2.75 +4.75n, n > 0
Of(n) = (2.75 +4.75)n, n > 0
Transcribed Image Text:At a bowling alley, the cost of shoe rental is $2.75 and the cost per game is $4.75. If f(n) represents the total cost of shoe rental and n games, what is the recursive equation for f(n)? Of(n) = 2.75 +4.75 + f(n − 1), f(0) = 2.75 Of(n) = 4.75 + f(n-1), f(0) = 2.75 Of(n)=2.75 +4.75n, n > 0 Of(n) = (2.75 +4.75)n, n > 0
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