You are valuing an investment that will pay you $25,000 per year for the first 5 years, $30,000 per year the next 8 years, $69,000 per year the next 14 years, and $65,000 per year the following 12 years (all payments are at the end of each year). If the appropriate annual discount rate is 9.00%, what is the value of the investment to you today? $425,827.78$331,251.43$2,111,000.00$1,381,320.43$2,349,965.20 You plan to accumulate $287,000 over a period of 10 years by making equal annual deposits in an account that pays an annual interest rate of 8% (assume all payments will occur at the beginning of each year). What amount must you deposit each year to reach your goal? $19,811,46 $18,343.95 $132,936.53 $189,168.68 $16,142.67 You plan to borrow $288,000 now and repay it in 23 equal annual installments (payments will be made at the beginning of each year). If the annual interest rate is 15%, how much will your annual payments be? $39,137.55$45,008.18$11,570.23$9,487.59$54,909.98