USE 4 DECIMAL PLACES Nominal Rate 5% compounded semi annually 5% compounded quarterly Effective rate Effective rate (bi-month) (quarter) (a) (d) Effective rate (month) (b) Effective rate (semi annual) (e) Effective rate (year) (c)
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- Solve by using compound table: (Round the "Total Amount" and "Total Interest" to the nearest cent.) Principal Time Rate of Compound When Compounded # of Periods to be Compounded Total Amount Total Interest $300 1 year 16% Quarterly1. What balance will be in an account at the end of 10 years, if € 3 500 is deposited today and the account earns 3,5% annual interest, compounded a) annually? b) semi-annually? c) quarterly? d) monthly? using TVM functions mannully Principal Interest rate Time period Compounding frequency Total number of compounding periods Interest per period Total Interest earned Final balance = FV Final balance = FV (EUR) (as a decimal) (number of years) (times per year) (as a decimal) (EUR) (EUR) (EUR) 3,500 0.035 10 1 10 0.0350 1,437.10 4,937.10 4,937.10 3,500 0.035 10 2 20 0.0175 1,451.72 4,951.72 4,951.72 3,500 0.035 10 4 40 0.0088 1,459.18 4,959.18 4,959.18 3,500 0.035 10 12 120 0.0029 1,464.21 4,964.21 4,964.21Complete the following without using Table 12.1. Principal $575, Time 1 year, Rate 4%, Compounded quarterly. What is the periods?
- Complete without using table: (Round the "Total Amount" and "Total Interest" to the nearest cent.) Principal Time Rate of Compound When Compounded # of Periods to be Compounded Total Amount Total Interest $1,500 1 year 12% QuarterlyStated Rate (APR) Number of Times Compounded Effective Rate (EAR) 12.00 % Quarterly % 14.00 % Monthly % 18.00 % Daily % 14.00 % Semiannually Find the EAR in each of the following cases. (Do not round intermediate calculations and enter your answers as a percent rounded to 2 decimal places, e.g., 32.16. Use 365 days in a year.)Presented below are the data on three promissory notes. Determine the missing amounts (round answers to 0 decimal places, e.g. 125 Assume length of year = 360 days.)Date ofNote Terms Maturity Principal Annual Interest Total Interest Date RateApril 1 60 days ? $600,000 9% ? July 2 30 days ? 90,000 ? $600March 7 6 months ? 120,000 10% ?
- Compute the equivalent rate of 5% compounded semi-annually to a rate compounded quarterly. A. 5.96% B. 4.97% C. 5.89% D. 4.37%Let y be the balance in an account if you deposit $5000 for x years at 4% APR compounded monthly. USE ALL DECIMALS a) Write the formula for y = f(x) b) Then rewrite the formula as an annual compounding (APY) formula y = c) The APY (clear from part b) is:1. What balance will be in an account at the end of 10 years, if € 3 500 is deposited today and the account earns 3,5% annual interest, compounded a) monthly? using TVM functions mannully Principal Interest rate Time period Compounding frequency Total number of compounding periods Interest per period Total Interest earned Final balance = FV Final balance = FV (EUR) (as a decimal) (number of years) (times per year) (as a decimal) (EUR) (EUR) (EUR) 3,500 0.035 10 1 10 0.0350 1,437.10 4,937.10 4,937.10 3,500 0.035 10 2 20 0.0175 1,451.72 4,951.72 4,951.72 3,500 0.035 10 4 40 0.0088 1,459.18 4,959.18 4,959.18 3,500 0.035 10 12 120 0.0029 1,464.21 4,964.21 4,964.21
- account A pays a 4.98 percent annual percentage rate, compounded quarterly. Account B pays a 4.80 percent annual percentage rate, compounded monthly. What is the difference between the two effective annual rates? 0.17% 0.16% 0.15% 0.18%Compute the effective annual rates for the following:a. 2 percent compounded yearly.b. 2 percent compounded semi-annually.c. 2 percent compounded quarterlyd. 2 percent compounded monthly.e. 2 percent compounded daily (use 365 days per year).Calculate the nominal annual cost of trade credit under each of the following terms. Assume a 365-day year. Do not round intermediate calculations. Round your answers to two decimal places. 1/15, net 25. % 2/10, net 60. % 3/10, net 55. % 2/10, net 55. % 2/15, net 45.