need parts g, h, i, j, and k Problem 6: Calculate the present values at t = 0 (now) of the following cash flows:a. $100 every year forever, with the first payment at t = 1 (t counts years), where the effectiveannual rate is .05 (i.e., 5%).b. $100 every year forever, with the first payment at t = 11 (t counts years), where the effectiveannual rate is .05 (i.e., 5%). Hint: What will be the value of this stream at t = 10 (ten yearsfrom now) if the discount rate remains 5%? To get the value at t = 0, discount this singlevalue back 10 years at 5%. c. $100 every year for 10 years, with the first payment at t=1 (t counts years), where theeffective annual rate is .05 (5%). Calculate this value using the present value of an annuityformula. Compare this value to the value you get by subtracting your answer to b above fromyour answer to a above. Why are they related as they are?d. $100 every 3 years forever, with the first payment at t = 3 (t counts years), where the effectiveannual rate is .05 (i.e., 5%).e. $1000 every 3 years forever, with the first payment at t = 3 (t counts years), where theeffective annual rate is .05 (i.e., 5%).$1000 every 3 years forever, with the first payment at t = 3 (t counts years), where theeffective annual rate is .10 (i.e., 10%).f.g. The first cash flow at t = 1 is $100. Every year thereafter, the payment increases by 3% overthe previous year's payment. This continues on forever. What is the present value of thisgrowing perpetuity if the effective annual discount rate is .1 (10 %)?h. The first cash flow at t = 1 is $100. Every year thereafter, the payment increases by 3% overthe previous year's payment. This continues on forever. What is the present value of thisgrowing perpetuity if the effective annual discount rate is .05 (5%)?i.The first cash flow at t = 1 is $100. Every year thereafter, the payment increases by 3% overthe previous year's payment. This continues on forever. What is the present value of thisgrowing perpetuity if the effective annual discount rate is .035 (3.5%)?The first cash flow at t = 1 is $100. Every year thereafter, the payment increases by 3% overthe previous year's payment. This continues for 9 years past the first payment (for a total of10 payments). What is the present value of this growing annuity if the effective annualdiscount rate is .02 (2%)?k. $50 every year and a half forever, with the first payment after 1.5 years, where the effectiveannual rate is .05 (i.e., 5%).

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