x + y 23x + ys-40+023028Falsea. Test the point (0,0) on the first inequality0+0S-40S-4Falseb. Test the point (0,0) on the first second inequalityc. Combine the graphs on one coordinate plane.x+y23(0.0)x+ ys-4Write a system of inequalities to describe the situation in each problem. Graph thesystem.1. Alice can do two jobs with a maximum of 40 hours a week. She needs to make$400 in order to cover her expenses. Her office job pays $12 an hour and herbabysitting job pays $10 an hour.a. Write the inequalities to represent her jobs.x + ys 4012x + 10y 2 400b. Graph the inequalities and shade the solution set.12x+ 10y 2 400 2. Timothy wants to rent a hall for an event. There is a maximum of 550 seats. Eachadult ticket will cost $125 and each child ticket will cost $75. The hall must make atleast $52,500 for the event.a. Write a system of inequalities to representthe problem.b. Graph the inequalities and shade the solution set.x+ ys 550125x + 75y 2 52,50040030020010000200-100100200300400а3 АСTIVITY2READ AND FOLLOW THE DIRECTIONS CAREFULLY.Act 2.1: On your book, answer Accuracy page 176Boys: items 5, 7, 9 onlyGirls: items 6,8, 10 onlyAct 2.2: Read and analyze the following problems carefully. Write the system ofinequalities to represent each problem. Show your complete working. (Use of anygraphing calculator is not allowed)| 1. A clothing company has 500 yards of cotton to make shirts and pants. A shirtrequires 1 yard of fabric and a pair of pants requires 2 yards of fabric. It takes twohours to make one shirt and three hours to make one pair of pants, and they have1000 hours to make the clothing.a. Write a system of inequalities to represent the problem.b. Graph the inequalities and shade the solution set.2. Allan can work a maximum of 40 hours a week. He needs to make $440 to coverhis expenses. His office job pays $12 an hour and his online selling job pays $10an hour.a. Write a system of inequalities to represent the problem.b. Graph the inequalities and shade the solution set.125x + 75y 2 52,500

Question

Accepted Answer

It  can be solved using simple linear inequality properties.

x+y23 0 +023 028 False x+ ys-4 a Test the point (0,0) on the first inequality 0+0s-4 0s-4 False . Test the point (0,0) on the first second inequality . Combine the graphs on one coordinate plane. x+y23 (0.0) x +ys-4