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Maksim231197 [3]
2 years ago
5

Jenna does not drink alcohol and when she meets clients for dinner she knows that while the client might enjoy a glass of wine w

ith the meal, she is not required to. What type of business custom does this illustrate
Business
1 answer:
Anvisha [2.4K]2 years ago
4 0

Answer:

electives

Explanation:

Based on the information provided within the question it can be said that this scenario illustrates the type of business customs known as electives. These are customs within a business that an employee may choose to follow or choose not to follow them and no consequences will arise from doing so. Such as is the case with Jenna deciding not to drink alcohol when meeting clients for dinner even though the client offers or drinks himself/herself.

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Which of the following is the path through which contractionary monetary policy works? A. Money down implies interest rate up im
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B. Money down implies interest rate down implies investment down implies income down.

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From 1994 to 1999, inflation in the United States was relatively constant at approximately 2.5 percent. When inflation is consta
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The correct answer is option C

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A client will soon be completing a course of inpatient treatment for the treatment of schizophrenia. At what point should the ca
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2 years ago
One year ago Lerner and Luckmann Co. issued 15-year, noncallable, 7.5% annual coupon bonds at their par value of $1,000. Today,
Dennis_Churaev [7]

Answer:

current price = $1191.79

Explanation:

given data

time t = 15 year

annual coupon bonds rate =  = 7.5 %

par value = $1000

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maturity time  = 14 year

to find out

current price of the bonds

solution

we get here first annual coupon rate = 7.5% of 1000

annual coupon rate  C = $75

so now we get current price of bond

current price of the bonds = \frac{C}{(1+r)} +\frac{C}{(1+r)^2} +\frac{C}{(1+r)^3} +\frac{C}{(1+r)^4} ..........\frac{C}{(1+r)^{13}} + \frac{C+par\ value}{(1+r)^{14}}      .................1

put here value

current price = \frac{75}{(1+r)} +\frac{75}{(1+r)^2} +\frac{75}{(1+r)^3} +\frac{75}{(1+r)^4} ..........\frac{75}{(1+r)^{13}} + \frac{75+1000}{(1+r)^{14}}  

current price = \frac{75}{(1+r)} \frac{1-(\frac{1}{1+r})^{14} }{r} (1+r) + \frac{1000}{(1+r)^{14}}

solve it we get

current price = $1191.79

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3 years ago
The most significant conceptual difference between the arbitrage pricing theory (apt) and the capital asset pricing model (capm)
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