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MArishka [77]
3 years ago
12

Which of the following is an example of a cost that varies in total as the number of units produced changes? a. property taxes o

n factory buildings b. direct materials cost c. straight-line depreciation on factory equipment d. salary of a production supervisor
Business
2 answers:
fenix001 [56]3 years ago
7 0

Answer:

b. direct materials cost

Explanation: The cost of production of a product is determined by the sum of different factors needed for the production, these factors include direct and indirect labor force cost, amortized costs of the machinery and supplies. the depreciation of the machinery on factory equipment depends on the lifetime of the machinery, not in the daily use of the same equipment. in that case, it does not vary according to the units produced.

The property taxes on factory buildings are applied to the total properties belonged by the company, it is not affected by the production levels.

The salary of a production supervisor is a constant cost that does not change per the production level, in this specific case, the supervisor is nor being paid per unit, so the payment will be the same every month.

In the case of direct materials cost, as the company is producing more products it is necessary to increase the supplies used for the specific product, as an example if you want to produce 20 dolls you will need 20 toy heads, but if you want to produce 50 dolls you will need 50 toy heads; in this case the cost of the materials varies according to the units that the company wants to produce

mamaluj [8]3 years ago
6 0

Answer:

The correct answer is letter "B": direct materials cost.

Explanation:

Variable costs change depending on the volume of production of the company. Variable costs increase when a company produces more goods or services and goes down when it produces fewer goods or services. This is opposed to fixed costs that do not change in proportion to the amount manufactured.

<em>Direct materials costs, production supplies, </em>and <em>commissions</em> are examples of variables costs.

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Studies indicate that the price elasticity of demand for beer is about 0.9. A government policy aimed at reducing beer consumpti
Aleonysh [2.5K]

Answer:

The government policy should have reduced beer consumption by 0.6 or 60%

Explanation:

Mid point formula calculates the ratio of mid point of change in demand and change in price to their average value. Then these changes are used in the calculations of elasticity of demand.

According to given data:

Elasticity of demand = 0.9

Midpoint of price  = (20-10) / [(20+10)/2] = 10 / 15 = 0.6667

Elasticity of Demand = Midpoint of demand / Midpoint of price

0.9 = Midpoint of demand / 0.6667

Midpoint of price = 0.9 x 0.6667 = 0.6

Change in demand is should reduce the consumption by 0.6 or 60%.

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3 years ago
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porter’s competitive strategies outline four different generic corporate strategies. this activity is important because knowledg
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Porter’s competitive strategies that are appropriate responses respectively

1) Differentiation 2) Focused-differentiation

3) Cost-leadership  4) Cost

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One of two strategies for gaining a competitive edge is available to businesses: either decreasing costs in comparison to its rivals or differentiating along consumer dimensions in order to charge a higher price.

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1 year ago
The dollar has appreciated against the currencies of many of the U.S.'s top trading partners. What outcome could this fall in fo
fenix001 [56]

Answer: Aggregate demand would shift to the left due to a decrease in US exports.

Explanation When the dollar appreciated against foreign currencies, U.S. goods and services become relatively more expensive, reducing exports and boosting imports in the United States. Such a reduction in net exports reduces aggregate demand.

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4 years ago
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Bond X is a premium bond making semiannual payments. The bond pays a coupon rate of 11 percent, has a YTM of 9 percent, and has
alexandr1967 [171]

Answer:

Results are below.

Explanation:

<u>To calculate the price of each bond, we need to use the following formula:</u>

Bond Price​= cupon*{[1 - (1+i)^-n] / i} + [face value/(1+i)^n]

<u>Bond X:</u>

Coupon= (0.11/2)*1,000= $55

YTM= 0.09/2= 0.045

Years to maturiy= 11 years

Bond Price​= 55*{[1 - (1.045^-11)] / 0.045} + [1,000/(1.045^11)]

Bond Price​= 469.1 + 616.2

Bond Price​= $1,085.3

<u>Bond Y:</u>

Coupon= (0.09/2)*1,000= $45

YTM= 0.11/2= 0.055

Years to maturiy= 11 years

Bond Price​= 45*{[1 - (1.055^-11)] / 0.055} + [1,000/(1.045^11)]5

Bond Price​= 364.16 + 554.91

Bond price= $919.07

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3 years ago
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