A computer manufacturer produces a certain electronic component at a cost of $80 per component. Shipping costs for delivering the components are $2 per unit. Further, the manufacturer has costs of $16,200 a month related to the electronic component regardless of how many it produces. If the manufacturer produces and sells 150 components a month, what is the lowest price it can sell them for such that the costs don't exceed the revenues? Choose the correct answer:
A) $28
B) $82
C) $110
D) $190
E) $192
This question can be solved easily using a equation model.   150*p = 16200(fixed cost) + 150*80+150*2.   = 16200+ 12000+300= 
<gadget id="calculator">16200+ 12000+300</gadget>
<output>28_500</output>
28500   P= $190.   $190
<result>D</result>
A computer manufacturer produces a certain electronic component at a cost of $80 per component. Shipping costs for delivering the components are $2 per unit. Further, the manufacturer has costs of $16,200 a month related to the electronic component regardless of how many it produces. If the manufacturer produces and sells 150 components a month, what is the lowest price it can sell them for such that the costs don't exceed the revenues?