plz write clearly

(1 point) Jeff has 8000 and would like to purchase a 10,000 bond. In doing so, Jeff takes out a 10 year loan of 2000 from a bank and will make interest-only payments at the end of each month at a nominal rate of 8.0% convertible monthly. He immediately pays 10,000 for a 10-year bond with a par value of 10,000 and 9.0% coupons paid monthly. Calculate the annual effective yield rate that Jeff will realize on his 8000 over the 10-year period. Jeffs monthly cash flows are coupons of 75.0000 less loan payments of 13.3333 for a net income of 61.6667 At the end of the ten years (in addition to the amount above) he receives 10000 for the bond less 2000 loan repayment. Let 20, 21, ... x 120 represent the cash flow stream relative to Jeff's wallet. Then -8000 ,2k 61.67 for k=1,.., 119 and 2120 0.111 In computing the present values of the cash flows, the discount factors are d(0,0) = 1 d(0, k) = 1/(1+r/12)^k d(0, 120) = 1/(1+r/12)^120 Express the discount factors in terms of r, the (as yet unknown) annual interest rate. Type r as r. The present values of the cash flows, are PV[2] = -8000 PV[xk] = 61.67/(1+r/12)^k PV[2120) 8013.3330/(1+r/12)^1 Type r as r. The net present value of the cash flow stream will be zero for r such that r/12 = 0.00770875 The annual effective yield rate is then re= 0.0965 as a decimal fraction, or B) 9.65 % as a percent