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Suppose part of a stadium has a seating capacity of 4,216, which includes three seating options: lower-level, upper-level, and mezzanine. There are four times as many lower-level seats as there are upper-level seats. There are three times as many mezzanine seats as there are upper-level seats. How many seats of each type are there?

Suppose part of a stadium has a seating capacity of 4,216, which includes three seating options: lower-level, upper-level, and mezzanine. There are four times as many lower-level seats as there are upper-level seats. There are three times as many mezzanine seats as there are upper-level seats. How many seats of each type are there?

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section: Chapter Questions
Problem 8T
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b) Suppose part of a stadium has a seating capacity of 4,216, which includes three seating options: lower-level, upper-level, and mezzanine. There are four times as many lower-level seats as there are upper-level seats. There are three times as many mezzanine seats as there are upper-level seats. How many seats of each type are there? X = low y= upper z= mezzanine 4x=y 32=y B.K Ims/mo>1 ansasigo sle iloy raises of older 201 Sq932 11. Write a real-world scenario ("story problem") that can be answered by solving the system of equations below. Be sure to define your variables after you write the story, then solve the system
Transcribed Image Text:b) Suppose part of a stadium has a seating capacity of 4,216, which includes three seating options: lower-level, upper-level, and mezzanine. There are four times as many lower-level seats as there are upper-level seats. There are three times as many mezzanine seats as there are upper-level seats. How many seats of each type are there? X = low y= upper z= mezzanine 4x=y 32=y B.K Ims/mo>1 ansasigo sle iloy raises of older 201 Sq932 11. Write a real-world scenario ("story problem") that can be answered by solving the system of equations below. Be sure to define your variables after you write the story, then solve the system
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