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4vir4ik [10]
3 years ago
10

Firms may invest in fewer projects as a result of A. an increase in interest rates that increase economic growth. B. an increase

in interest rates that decrease economic growth. C. a decrease in interest rates that increase economic growth. D. a decrease in interest rates that decrease economic growth. E. an increase in dividends that limit economic growth.
Business
1 answer:
kupik [55]3 years ago
7 0

Answer: B. an increase in interest rates that decrease economic growth.

Explanation:

If interest rates were to rise in an Economy, that would mean that the cost of borrowing just rose. The rise in the Cost of Borrowing reduces consumer spending as well as business investment. This will therefore lead to a lower Aggregate demand. A lower AD in the Economy usually leads to a decrease in economic growth.

Now, if such things were to happen, a firm may definitely invest in fewer projects because first off it will be more expensive for them to borrow and invest because of the high rates. They will also be discouraged because of the Decrease in economic growth as the chances of their projects doing well will be drop in a depreciating economy.

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Answer:

C. Listeria monocytogenes

Explanation:

Meningitis is an infectious disease caused by the infection of meninges by virus or bacterial. This can lead to confusion, vomiting, depression etc.

When food that has been contaminated by a pathogen called listeria monocytogenes is consumed, it can develop into meningitis. Meningitis can be treated and controlled by the use of antibiotics, and in some cases the combination of two or more types may be required depending on the nature of infection.

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38) A lottery ticket states that you will receive $250 every year for the next ten years. a. What is the present value of the wi
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Answer:

Instructions are listed below.

Explanation:

Giving the following information:

A lottery ticket states that you will receive $250 every year for the next ten years.

A)  i=0.06      ordinary annuity

PV= FV/(1+i)^n

FV= {A*[(1+i)^n-1]}/i

A= annual payment

FV= {250*[(1.06^10)-1]}/0.06= $3,295.20

PV= 3,295.20/1.06^10=1,840.02

B) i=0.06 annuity due (beginning of the year)

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C) The interest gets compounded for one more period in an annuity due.

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