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- 1. Find the interest rate per conversion period (i) and the total conversion periods (n) at the end of the indicated time. a) 8 years at 10% compounded quarterly b) 4 years at 12% every two months c) 7½ years at 9% compounded semi-annually d) 3 years and 3 months at 18% compounded quarterly e) 8 years and 6 months at 12% compounded monthly f) 96 months at 5% compounded monthly g) 33 months at 18% compounded monthly h) 1½ years at 5% compounded semi-annually i) 11 years at 16% compounded quarterly j) From April 24, 2008 to July 24, 2012 at 18% compounded quarterly NOTE: STRICTLY USE THE GIVEN FORMULA/GUIDE IN THE PHOTO ATTACHED. DONT USE EXCEL. Solve it step by stepIdentify the compounding period for the following interest statements: (a) 3% per year; (b) 10% per year compounded quarterly; (c) nominal 7.2% per year compounded daily; (d) effective 3.4% per quarter compounded continuously; and (e) 0.012% per day compounded hourly.Using annual, semiannual, and quarterly compounding periods, (1) calculate the future value if $5,000 is deposited initially at 11% annual interest for 9 years, and (2) determine the effective annual rate (EAR).
- Using annual, semiannual, and quarterly compunding periods, (1) calculate the future value i f $10,000 is deposited intially at 8% annual interest for 8 years , and (2) determine the effective annual rate (EAR)The principal P is invested at the interest rate of r/year for t years. (Use a 365-day year.) P = $110,000, r = 4%, t = 7 1 4 , compounded monthly.Determine i, the compound interest rate.Determine how much is in the account on the basis of the indicated compounding after the specified years have passed; P is the initial principal, and r is the annual rate given as a percent. (Round your answer to the nearest cent.) P = $5700, r = 2.8%, compounded annually for 1 year.