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Suppose that a wholesaler expects that his monthly revenue, in dollars, for an electronic game will be R(x) = 190x - 0
Suppose that a wholesaler expects that his monthly revenue, in dollars, for an electronic game will be R(x) = 190x - 0.14x , 05 x $ 8DO where x is the number of units sold. Find his marginal revenue and interpret it when the quantity sold is the following. (a) x = 400 $ Interpret the marginal revenue. O This is the additional revenue from the 401st unit. O The sale of the 401st unit results in a loss of this amount. O The sale of the 400th unit results in a loss of revenue of this amount. This is the additional revenue from the 400th unit. (b) * = 700 Interpret the marginal revenue. The sale of the 701st unit results in a loss of this amount. This is the additional revenue from the 701st unit. This Is the additional revenue from the 400th unit. The sale of the 700th unit results in a loss of revenue of this amount.
Expert Solution
Answer:
a) option A
b) option A
Step-by-step explanation
we have ?R = 190x−0.14x2?
marginal revenue is given by ?M(x) = dxdR? = dxd?(190x−0.14x2) = 190−0.28x?
by definition it means the increase in revenue when an additional unit sold
logic : we have ?R(x∗+dx) =R(x∗) + dxdR(x∗)? Δx?
so let ?Δx = 1?
so ?R(x∗+1) = R(x∗) + dxdR(x∗)??
clearly ?dxdR(x∗)?? holds true with respect to definition
now at ?x = 400 ? , ?M(400) = 190−0.28×400 = 78?
since we have computed marginal revenue at ?x=400? , so ?M(400)=78? is the additional
revenue from ?x = 400+1? i:e 401st unit , so option A is correct
b) now at ?x = 700 ? , ?M(700) = 190−0.28×700 = −6?
since we have computed marginal revenue at ?x=700? , so ?M(700)=−6? is the additional
revenue from ?x = 700+1? i:e 701st unit
note : since this negative which means a loss so option A is most appropriate
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