A 600 room hotel in Orlando is filled to capacity every night when the room price is $90 per night. For every $5 dollar increase in price, 10 fewer rooms are filled. Find a linear formula for the number of rooms demanded N, as a function of price p. ON(p) = 2p + 780 ON(p) = %3D - 2p + 780 %3D 1 ON(P) %3! 5P+ 90 ON(p) = 90p + 600 !3! ON(P) = 5P + 600 %3D O N(p) = -p+ 690

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 44PPS
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A 600 room hotel in Orlando is filled to capacity every night when the room price is $90 per night. For
every $5 dollar increase in price, 10 fewer rooms are filled. Find a linear formula for the number of rooms
demanded N, as a function of price p.
O N(p) = 2p + 780
%3D
ON(p) = - 2p + 780
%3D
1
O N(P)
5P + 90
ON(p) =
90p + 600
1
ON(p) =
%3D
5P + 600
-
O N(p) = -p+ 690
%3D
Transcribed Image Text:A 600 room hotel in Orlando is filled to capacity every night when the room price is $90 per night. For every $5 dollar increase in price, 10 fewer rooms are filled. Find a linear formula for the number of rooms demanded N, as a function of price p. O N(p) = 2p + 780 %3D ON(p) = - 2p + 780 %3D 1 O N(P) 5P + 90 ON(p) = 90p + 600 1 ON(p) = %3D 5P + 600 - O N(p) = -p+ 690 %3D
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