II. Read the situation carefully and answers questions that follow. Encircle the letter of the answer. The Red Team needed to earn at least Php 500 to attend the national competition. The members decided to hold a raffle. The sold tickets at a price of Php 2.00 for students and Php 3.00 for everyone else. If they were allowed to sell at most 200 raffle tickets, how many of each type of ticket must the members sell to make enough money for the trip? (List 2 or 3 possible solutions.) 1. Which of the following systems of linear inequalities will translate the given problem? a. x + y = 200 b. x + y 2 200. c. x + y = 500 d. x + y = 500 2x + 3y 2 500 2x + 3y = 500 2x + 3y - 200 2x + 3y = 200 2. If you let x be the number of students and y be the number of others, which of the following could be the value of y? a. 40 b. 60 d. 100 3. Which of the following could NOT be the value of x? a. 60 b. 80 c. 100 d. 120 4. Which of the following is part of the solution set? a. (125, 80) b. (100, 100) c. (110, 100) d. (100, 110) 5. Which of the following graphs shows the solution set of the given problem? d. C. 80 a. b. C. paki check na lang sa photo
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