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Evgen [1.6K]
3 years ago
11

Marginal utility is the: select one:

Business
1 answer:
garri49 [273]3 years ago
3 0

Marginal utility is the <u>"change in total utility obtained by consuming one more unit of a good".</u>

Marginal utility evaluates the additional satisfaction a customer earns from consuming extra units of products or services. The idea of marginal utility is utilized by economists to decide the amount of a thing buyers are happy to buy. Positive peripheral utility happens when the utilization of an extra thing builds the total utility, while negative marginal utility occurs when the utilization of an extra thing diminishes the total utility.  

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The macro environment represent the different external stakeholders who may be indirectly connected to the company

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3 years ago
approximates the dollar cost of producing x units of a product. The manu- facturer believes it cannot make a profit when the mar
anyanavicka [17]

The question is incomplete. The complete question is :

A manufacturer believes that the cost function : $C(x) =\frac{5}{2}x^2+120 x+560$  approximates the dollar cost of producing x units of a product. The manu- facturer believes it cannot make a profit when the marginal cost goes beyond $210. What is the most units the manufacturer can produce and still make a profit? What is the total cost at this level of production?

Solution :

Given the cost function is :

$C(x) =\frac{5}{2}x^2+120 x+560$  

Now, Marginal cost = $\frac{d}{dx}C(x)$

So, if the marginal cost = $ 210, then the manufacturer also makes a profit and if it goes beyond $ 210 than the manufacturer cannot make a profit.

Therefore, we have to equate : $\frac{d}{dx}C(x)= \$ 210$

$\frac{d}{dx}C(x)= \frac{5}{2}(2x)+120 = 210$

$5x + 120 = 210$

$5x=210-120$

$5x=90$

$x=45$

So when x = 45, then C(x) = $ 8042.5

Therefore, the manufacturer $\text{can make up}$ to 45 units and $\text{still makes a profit.}$ This leads to a total cost of $ 8042.5

3 0
3 years ago
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