Question

PART 1: Company and Company B make personal protective equipment (PPE). At the start of the month, Company Ahad 25 thousand masks in stock. They can make 10 thousand masks per day. Company B had just 5 thousand masks in stock, but they can make 15 thousand masks per day. Let x be the total number of days and y be the number of masks the company has is stock (in thousands). Using these variables, set up a system of equations to represent the situation described above. (HINT: Leave out the thousand" in 25 thousand, 10 thousand.... when writing the equations. Example, write 25 instead of 25,000.) (2 points) Company A: 1. Company B: 2. How many masks does each company makes after 3 days? Show or explain your work. (2 points) 5. After how many days do both companies have the same number of masks? Show or explain your work. (2 points) 6. What information does the order pair solution tell us in terms of the situation? (2 points) PART 2: 7. Write a system of linear equations to solve the problem (4 points). Then solve (4 points) There are 32 questions on a test. They are Multiple Choice questions and Open-ended questions. Multiple choice questions are assigned 2 points per question. Open-Ended questions are assigned 4.4 points per question. Find the number of each type of questions. ssau 03 DUA

Answer 1

new 7] This question is incomplete there should also For company A At Start 25000 thousand and 10 thousand perday so after a days number of maskin Stock Y= 10 X+25 similarly for company B Y-15 x + 5 c® after 3 day 2) company A makes 10 X3 = 30 thousand mask and now they have Y= 10x(3)+25 = 5thousand masks company B makes 15 x 3=45 thousand new mask 5) from 04 10x+25 = 15 xts 20 - 5x 4=X after 4 day both have some mask after a day both have same y y=10X +2s =1014) +25 = 6S thousand it means after 4 Jay mask 65000 masks both company produces (4965000) - 6 be the total marks for exam CS Scanned with CamScanner