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3 years ago

10

Why is investing in a mutual fund less risky than investing in a particular company’s stock?

1 answer:

Stolb23 [73]3 years ago

3 0

If the fund is mutual then there are more people that are invested so if it crashes it is less likely to take you down with it

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What is the opportunity cost of an investment?

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B. The value of the next most valuable opportunity.

Explanation:

The opportunity cost of an investment is the value of the next most valuable opportunity.

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Bill Mason is considering two job offers. Job 1 pays a salary of $40,100 with $6,778 of nontaxable employee benefits. Job 2 pays

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Observe the Sales Budget and determine which primary responsibility the managerial accountant uses todetermine which quarter gen

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"Directing" seems to be the right response.

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Directing seems to be the major concern of the financial analyst to ascertain whether the significant proportion obtained that much sales figures for every unit cost of production throughout addition to changing the marketing campaign.
Strategy formulation, trying to organize, staff numbers would not have any significance if the management function doesn't take place.

Therefore the method above is the right one.

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A management system that coordinates and integrates all of the activities performed by member companies into a seamless process,

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Suppose the production function in medieval Europe is Y 5 K 0.5L0.5, where K is the amount of land and L is the amount of labor.

Sonbull [250]

Answer:

a) Y = 500

b) Wages: 2.5

Rental price: 2.5

c) labor Share of output: 0.370511713 = 37.05%

Explanation:

$Y = 4K^{0.5} \times L^{0.5}$

if K = 100 and L = 100

$Y = 5(100)^{0.5} \times (100)^{0.5}$

$Y = 50 \times 10$

Y = 500

wages: marginal product of labor = value of an extra unit of labor

dY/dL (slope of the income function considering K constant while L variable)

$ax^b = bax^{b-1}$

$Y = 5K^{0.5} \times L^{0.5}$

$Y' = 5K^{0.5} \times 0.5 L^{-0.5}$

$Y' = 2.5K^{0.5} \times L^{-0.5}$

$Y' = 2.5(\frac{K}{L})^{0.5}$

With K = 100 and L = 100

$Y' = 2.5(\frac{(100)}{(100)})^{0.5}$

Y' = 2.5

rental: marginal product of land = value of an extra unit of land

dY/dK (slope of the income function considering K variable while L constant)

$Y = 5K^{0.5} \times L^{0.5}$

$Y' = 2.5K^{-0.5} \times L^{0.5}$

$Y' = 2.5(\frac{L}{K})^{0.5}$

L = 100 K = 100

$Y' = 2.5(\frac{100}{100})^{0.5}$

Y' = 2.5

c) we use logarithmic properties:

$Y = 50 \times 10$

$log500 = log(50 \times 10)$

$log500 = log50 + log10$

50 was the land while 10 the labor

2.698970004 = 1.698970004 + 1

share of output to labor: 1/2.698970004 = 0.370511713

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3 years ago