MyCollege Clothing Company manufactures expensive sweatshirts to sell to college bookstores in orders of up to 75. MyCollege Clothing has created a cost function to make x number of sweatshirts. C(x) = 4000 + 0.25x2 0 s x S 75 MyCollege Clothing finds that in order to sell x sweatshirts, the price per shirt must be p = 150 - 0.5x. A) Graph the cost function. (Be sure to include all key information in the graph.) B) What are MyClothing's fixed costs? Where can these be seen in the graph? C) Find the revenue function and graph it on the same axes as the cost function. (Be sure to include all key information in the graph.) D) What is the point(s) of intersection of these two graphs? (Be sure to give and x and y coordinate.) E) What does the intersection of these two graphs mean in the context of the problem? F) Find the profit function. Graph the prot function in a new set of axes. (Be sure to include all key information in the graph.) G) How many sweatshirts should MyCollege Clothing manufacture to make a profit? Where can I find this in the profit function created in F? (Round your answer up to the nearest whole number.)