Question: Computing the present value of a future cash flow to determine what that cash flow is worth today is called: Multiple Choice compounding. factoring. time
Computing the present value of a future cash flow to determine what that cash flow is worth today is called:
Multiple Choice
compounding.
factoring.
time valuation.
simple cash flow valuation.
discounted cash flow valuation.
Jessica invested $ today in an investment that pays percent annual interest. Which one of the following statements is correct, assuming all
interest is reinvested?
Multiple Choice
She will earn the same amount of interest each year.
She could have the same future value and invest less than $ initially if she could earn more than percent interest.
She will earn an increasing amount of interest each year even if she should decide to withdraw the interest annually rather than reinvesting
the interest.
Her interest for Year will be equal to $
She will be earning simple interest.
Sacey deposits $ into an account that pays percent interest, compounded annually. At the same time, Kurt deposits $ into an account
paying percent interest, compounded annually. At the end of three years:
Multiple Choice
both Stacey and Kurt will have accounts of equal value.
Kurt will have twice the money saved that Stacey does.
Kurt will earn exactly twice the amount of interest that Stacey earns.
Kurt will have a larger account value than Stacey will.
Stacey will have more money saved than Kurt.
Which one of the following is a correct statement, all else held constant?
Multiple Choice
The present value is inversely related to the future value.
The future value is inversely related to the period of time.
The period of time is directly related to the interest rate.
The present value is directly related to the interest rate.
The future value is directly related to the interest rate.
You want to invest an amount of money today and receive back twice that amount in the future You expect to earn percent interest. Approximately
how long must you wait for your investment to double in value?
Multiple Choice
years
years
years
years
years
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