You are considering investing in a European bank account that pays a nominal annual rate of 18%, compounded monthly. If you invest $5,000 at the beginning of each month, how many months would it take for your account to grow to $108,000? Round fractional months up. Select the correct answer. a. 23 b. 13 c. 17 d. 15 e. 19
The answer is calculated using the NPER function in Excel,
=NPER(0.18/12,-5000,0,108000)
=18.85 months
the answer by rounding the fractional month is e.19
You are considering investing in a European bank account that pays a nominal annual rate of...
You are considering investing in a European bank account that pays a nominal annual rate of 18%, compounded monthly. If you invest $5,000 at the beginning of each month, how many months would it take for your account to grow to $401,000? Round fractional months up. Select the correct answer. a. 55 b. 51 c. 53 d. 47 e. 49
Joey tells Monica that he heard about this great C/D that pays a nominal rate of 18% compounded monthly. He thinks this is a great deal, even though it is from a Brazilian bank and is so it is based in reais. Ignoring FX, if he invests $5,000 at the beginning of each month, how many months will it take to for his account to grow to $170,000? Round fractional months up. Write the Formula to solve. A). 31 B)....
You have $974,722 in a retirement account that pays a nominal annual interest rate of 9%, compounded quarterly. If you plan to take a quarterly distribution for the next 19 years, how much could you withdraw each quarter?
Assume that you open a savings account that accrues 3% nominal annual interest that is compounded monthly. Initially, your account has no funds in it. Starting next month, you add $100 / month for 6 months. Then, starting in the 7th month, you increase your monthly deposit by $25 each month from the month before for the following 18 months (i.e. month 7 deposit = $125). At the end of the second year, what will be the present worth of...
You just deposited $8,000 in a bank account that pays a 4.0% nominal interest rate, compounded quarterly. If you also add another $5,000 to the account one year (4 quarters) from now and another $7,500 to the account two years (8 quarters) from now, how much will be in the account three years (12 quarters) from now? a. $20,232.41 b. $23,789.75 c. $19,565.40 d. $26,457.76 e. $22,233.41
You have $783,278 in a retirement account that pays a nominal annual interest rate of 9%, compounded quarterly. If you plan to take a quarterly distribution for the next 14 years, how much could you withdraw each quarter? Enter your answer as follows: 12345 Round your answer. Do not use a dollar sign ("$"), any commas ("") or a decimal point (":").
3) Effective versus nominal interest rates. Bank A pays 4% interest compounded annually on deposits, Bank B pays 3.75% compounded semiannually, and Bank C pays 3.5% compounded daily. a) Which bank would you use? Why? b) If you deposited $5,000 in each bank today, how much would you have at the end of 2 years? c) What nominal rate would cause Banks B and C to provide the same effective annual rate as Bank A? d) Suppose you do not...
iz Instructions Question1 3 pts $12,000 is deposited in a bank account that pays 8% nominal interest per year. (a) How long does it take for the account to reach $42,500, if interest compounds quarterly? 13 years 14 years D 15 years O 16 years Question 2 3 pts (b) What nominal annual interest would be required for the account to reach $30,000 in 10 years, if interest compounds monthly? 8.5%/year 8.8%/year O 92%1year 98%/year ouiz saved at 9.58am Submit...
A bank account pays 4.6% annual interest, compounded monthly. How much must be deposited now so that the account contains exactly $18 000 at the end of one year?
An investment pays you an annual 20% nominal interest rate compounded semiannually (10 percent twice a year). A second investment of equal risk has a different annual nominal interest rate but interest is compounded monthly (12 times a year). What nominal annual interest rate on the second investment would you have to receive to make you indifferent between the two investments?