- 1 2 1 (27.5 KiB) Viewed 15 times
- 1 2 2 (10.92 KiB) Viewed 15 times
The total cost of producing a widgets is C(q) = 9x + 100√x + 10000. Find the marginal cost at the production level of 10000 units. Select an answer
1. 2.
-
answerhappygod
- Site Admin
- Posts: 899603
- Joined: Mon Aug 02, 2021 8:13 am
1. 2.
1.
2.
Suppose the total cost of producing q units of some commodity is given by the cost function C(q) = 0.001q² +5q + 130, where q is the number of units produced, and C(q) is the total cost, in dollars, to produce q units. A) Find a simplified expression for the rate of change cost function (call it C') with respect to q C'(q) = Select an answer ✓ note:syntax error on preview generally means you used the wrong input symbol 1=true
The total cost of producing a widgets is C(q) = 9x + 100√x + 10000. Find the marginal cost at the production level of 10000 units. Select an answer
2.
Suppose the total cost of producing q units of some commodity is given by the cost function C(q) = 0.001q² +5q + 130, where q is the number of units produced, and C(q) is the total cost, in dollars, to produce q units. A) Find a simplified expression for the rate of change cost function (call it C') with respect to q C'(q) = Select an answer ✓ note:syntax error on preview generally means you used the wrong input symbol 1=true
The total cost of producing a widgets is C(q) = 9x + 100√x + 10000. Find the marginal cost at the production level of 10000 units. Select an answer