ACTIVITY NO. 4 CHAPTER Solving First Degree Inequalities in One Variable 2 Consider the given problem below about the number of student-participants that will represent yaur school in a Youth Congress. The Maximum Number Source: vectorstock.com Assuming that you belong to the group of students as shown in the picture. In preparation for th upcoming celebration of youth evangelization this year, your school will select among the 8 students as delegates for the Student Youth Congress The school can only send at most 8 students to represent the delegation. What are the possible number of students that your school can send to the youth congress? Can the school send all the 8 students? 6 students? 2 students? or none of the 8 students? In tha problem, it indicates that the school can only send at most 8 students. This means that the number should no go beyond 8. So the possible number of students that the school opt to send can be 1234567, 8 delegates or none at all. This situation calls for a linear inequality in one variable. If x refers to the possible number of studenis delegates, the expressed linear inequality is x S 8,
ACTIVITY NO. 4 CHAPTER Solving First Degree Inequalities in One Variable 2 Consider the given problem below about the number of student-participants that will represent yaur school in a Youth Congress. The Maximum Number Source: vectorstock.com Assuming that you belong to the group of students as shown in the picture. In preparation for th upcoming celebration of youth evangelization this year, your school will select among the 8 students as delegates for the Student Youth Congress The school can only send at most 8 students to represent the delegation. What are the possible number of students that your school can send to the youth congress? Can the school send all the 8 students? 6 students? 2 students? or none of the 8 students? In tha problem, it indicates that the school can only send at most 8 students. This means that the number should no go beyond 8. So the possible number of students that the school opt to send can be 1234567, 8 delegates or none at all. This situation calls for a linear inequality in one variable. If x refers to the possible number of studenis delegates, the expressed linear inequality is x S 8,
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.4: Linear Programming
Problem 25E
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