A firm produces two types of calculators each week, x of type A and y of type B. The weekly revenue and cost functions (in dollars) are as follows. R(x,y) = 140x + 160y +0.05xy - 0.09x2 - 0.03y2 C(x,y) = 9x + 9y + 20,000 Find P,(1400,1600) and P,(1400,1600), and interpret the results. P(1400,1600) = Choose the correct interpretation of P,(1400,1600). O A. Selling 1,400 units of type A and 1,600 units of type B will yield a profit of approximately $41. O B. When selling 1,400 units of type A and 1,600 units of type B, the profit will decrease approximately $51 per unit increase in production of type A. OC. Selling 1,400 units of type A and 1,600 units of type B will yield a profit of approximately $51. O D. When selling 1,400 units of type A and 1,600 units of type B, the profit will decrease approximately $41 per unit increase in production of type A. Py(1400,1600) = Choose the correct interpretation of P,(1400,1600). O A. Selling 1,400 units of type A and 1,600 units of type B will yield a profit of approximately $135. O B. When selling 1,400 units of type A and 1,600 units of type B, the profit will increase approximately $125 per unit increase in production of type B.

A firm produces two types of calculators each week, x of type A and y of type B. The weekly revenue and cost functions (in dollars) are as follows. R(x,y) = 140x + 160y +0.05xy - 0.09x2 - 0.03y2 C(x,y) = 9x + 9y + 20,000 Find P,(1400,1600) and P,(1400,1600), and interpret the results. P(1400,1600) = Choose the correct interpretation of P,(1400,1600). O A. Selling 1,400 units of type A and 1,600 units of type B will yield a profit of approximately $41. O B. When selling 1,400 units of type A and 1,600 units of type B, the profit will decrease approximately $51 per unit increase in production of type A. OC. Selling 1,400 units of type A and 1,600 units of type B will yield a profit of approximately $51. O D. When selling 1,400 units of type A and 1,600 units of type B, the profit will decrease approximately $41 per unit increase in production of type A. Py(1400,1600) = Choose the correct interpretation of P,(1400,1600). O A. Selling 1,400 units of type A and 1,600 units of type B will yield a profit of approximately $135. O B. When selling 1,400 units of type A and 1,600 units of type B, the profit will increase approximately $125 per unit increase in production of type B.

Name: A firm produces two types of calculators each week, x of type A and y
Uploaded: 2024-03-05T11:52:21.000Z
Channel: Bartleby
Description: A firm produces two types of calculators each week, x of type A and y of type B. The weekly revenue and cost functions (in dollars) are as follows.R(x,y) = 140x + 160y + 0.05xy – 0.09x2 – 0.03y2C(x,y) = 9x+ 9y + 20,000Find P,(1400,1600) and P,(1400,