Each summer Primo Pizza and Pizza Supreme compete to see who has the larger summer profit. Let p(x) represent Primo Pizza's profit (in dollars) x days after June 1. Let s(x) represent Pizza Supreme's profit (in dollars) x days after June 1. a. Suppose Primo Pizza's profit each day is 2.2 times as large as the profit of Pizza Supreme. i. Write a function formula for p using the function s. p(x) = Preview ii. Write a function formula for s using the function p. Note that for this part the preview may look incorrect if you don't put an extra set of parentheses around your function notation, such as (f(x)) or (g(t)). s(x) = Preview

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter9: Quadratic Functions And Equations
Section9.9: Combining Functions
Problem 11CYU
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Each summer Primo Pizza and Pizza Supreme
compete to see who has the larger summer profit.
Let p(x) represent Primo Pizza's profit (in
dollars) x days after June 1. Let s(x) represent
Pizza Supreme's profit (in dollars) x days after
June 1.
a. Suppose Primo Pizza's profit each day is
2.2 times as large as the profit of Pizza
Supreme.
i. Write a function formula for p using
the function s.
p(æ) :
Preview
ii. Write a function formula for s using
the function p. Note that for this part
the preview may look incorrect if you
don't put an extra set of parentheses
around your function notation, such
as (f(x)) or (g(t)).
s(x)
Preview
Transcribed Image Text:Each summer Primo Pizza and Pizza Supreme compete to see who has the larger summer profit. Let p(x) represent Primo Pizza's profit (in dollars) x days after June 1. Let s(x) represent Pizza Supreme's profit (in dollars) x days after June 1. a. Suppose Primo Pizza's profit each day is 2.2 times as large as the profit of Pizza Supreme. i. Write a function formula for p using the function s. p(æ) : Preview ii. Write a function formula for s using the function p. Note that for this part the preview may look incorrect if you don't put an extra set of parentheses around your function notation, such as (f(x)) or (g(t)). s(x) Preview
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