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xYz xyzHomework Assessment X *Course Hero X + C xyzhomework.com/imathas/assessment/showtest.php Update : 2:58:39 remaining Let's consider the marginal cost function C' (x) = - 0.04x
xYz xyzHomework Assessment X *Course Hero X + C xyzhomework.com/imathas/assessment/showtest.php Update : 2:58:39 remaining Let's consider the marginal cost function C' (x) = - 0.04x + 21, where r represents the level of production and C' (r) represents the marginal cost. At the production level of 150 items, the cost is known to be $7,620.00. a. Compute C' (590). Round to the nearest cent. C' (590) = $ per item b. Integrate C' (x) to find the cost function C(x). C(x) = Preview c. Compute the integral C(590). Round to the nearest dollar. C(590) = $ Question 3. Points possible: 1 License This is attempt 1 of 1. Evaluate the indefinite integral. Use a capital "C" for any constant term. Preview TIP Enter your answer as an expression. Example: 3x^2+1, x/5, (a+b)/c Be sure your variables match those in the question Question 4. Points possible: 1 License This is attempt 1 of 1
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