Question
Answer the following questions correctly.,,, You are planning to deposit $1,000 in a savings account. Account A compounds semiannually while account B compounds monthly. If
Answer the following questions correctly.,,,
You are planning to deposit $1,000 in a savings account. Account A compounds semiannually while account B compounds monthly. If both accounts have the same quoted annual rate of interest, you should choose
Option C is correct.
A. either account since both quote the same rate of interest
B. account A because it has a higher APR
C. account A because it has a higher EAR
D. account B because it is compounded more often
Question 2 of 25
You are evaluating two annuities. They are identical in every way, except that one is an ordinary annuity and the other is an annuity due. Which of the following is FALSE?
Option B is correct.
A. The ordinary annuity must have a lower future value than the annuity due.
B. The ordinary annuity must have a higher present value than the annuity due.
C. The two annuities will differ in present value by the amount (1+r).
D. The annuity due and the ordinary annuity will make the same number of total payments over time
Question 3 of 25
What is the total present value of $80 received in one year, $300 received in two years, and $700 received in six years if the discount rate is 7%? Note: There is no direct formula for this kind of PV computation other than the basic equation, PV = FV/(1+r)t. 0 1 2 3 4 5 6 |-----------|----------|----------|----------|----------|---------| PV=? $80 $300 $700.
PV = FV/(1+r)t.
= 80+300+700/(1+0.07)
= 1080/(1.07) 6 = 1080/1.5007 = $ 719.66
Question 4 of 25
You need to borrow $23,000 to buy a car. The current loan rate is 7.9% APR compounded monthly and you want to pay the loan off in equal monthly payments over 5 years. What is the correct computation to find your monthly payment (C)?
Option C is correct.
A. C = $23,000 [PVIFA(7.9%/12, 60)]
B. $23,000 = C [1 - (1/1.0795)] / .079
C. $23,000 = C [1 - (1 /1.0065860)] / .00658
D. C = $23,000 [1 - (1/1.07960)] / .079
Answer: $23,000 = C [1 -(1 / 1.0065860)] / .00658; C = $465.26
Question 5 of 25
The monthly mortgage payment on your house is $821.69. It is a 30-year mortgage at an APR of 6.5% compounded monthly. How much did you borrow? Note: PVIFA(r, t) = [1 - 1/(1+r)t] / r, and of course, you can use your calculator here.
Option C is correct.
A. $100,000
B. $115,000
C. $130,000
D. $140,000
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