# Financial-Institutions Management. Solutions 6

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1 Solutions 6 Chapter 25: Loan Sales 2. A bank has made a three-year \$10 million loan that pays annual interest of 8 percent. The principal is due at the end of the third year. a. The bank is willing to sell this loan with recourse at an interest rate of 8.5 percent. What price should it receive for this loan? If the bank sells with recourse, it should expect: (\$0.80m) x PVA n=3, k=8.5 + (\$10m) x PV n=3, k=8.5 = \$ million b. The bank has the option to sell this loan without recourse at a discount rate of 8.75 percent. What price should it receive for this loan? If the bank sells without recourse, it should expect: (\$0.80m) x PVA n=3, k= (\$10m) x PV n=3, k=8.75 = \$ million c. If the bank expects a 0.5 percent probability of default on this loan, is it better to sell this loan with or without recourse? It expects to receive no interest payments or principal if the loan is defaulted. If sold with recourse and the expected probability of default is taken into account, it should expect to receive (0.995) x \$ = \$9.8229, which is still higher than selling it without recourse. So, it should sell it with recourse. 1

2 8. City Bank has made a 10-year, \$2 million loan that pays annual interest of 10 percent. The principal is expected to be paid at maturity. a. What should City Bank expect to receive from the sale of this loan if the current market interest rate on loans of this risk is 12 percent? Market value of loan: (\$0.20m) x PVA n=10,k=12 + (\$2m) x PV n=10,k=12 = \$1.774 million b. The price of loans of this risk is currently being quoted in the secondary market at bid-offer prices of cents (on each dollar). Translate these quotes into actual prices for the above loan. The prices of these loans are being quoted at 88 cents and 89 cents to the dollar. In the case of the above loan, it will translate into \$1.56 (\$1.774 million x.88) and \$1.58 million (\$1.774 million x.89), i.e., a dealer is willing to buy such loans at \$1.56 million and sell them at \$1.58 million. c. Do these prices reflect a distressed or nondistressed loan? Explain. This loan is categorized as distressed since it is selling at prices below \$0.90 to the dollar. It usually indicates a higher than average leverage of the borrower and more default risk, making it a less tradable instrument. 11. Who are the buyers of U.S. loans, and why do they participate in this activity? The buyers of loans include (1) investment banks because they are often involved with the initial transaction that leads to the issuance of the debt; (2) vulture funds since they invest in portfolios of risky loans; (3) domestic banks in order to circumvent regional banking and branching restrictions so as to increase regional and customer diversification; (4) foreign banks in order to obtain a presence in the U.S. market without incurring the costs of a branch network; (5) insurance companies and pension funds in attempts to earn higher yields, when permissible; (6) closed-end bank loan mutual funds to earn fee income on loan syndications; and (7) non-financial corporations to earn higher yields. a. What are vulture funds? 2

3 Vulture funds are specialized hedge funds that are established to invest in distressed loans. The funds may be active in the sense that the purchased loans provide leverage to restructure deals or alter the operation of the borrower. b. What are three reasons why the interbank market has been shrinking? First, the interbank market has relied heavily on correspondent banking where banks provide services to maintain relationships. The increase in competition and the increasingly consolidated banking market is causing correspondent relationships to weaken. Second, the failure of several large FIs has caused an increase in the concern about moral hazard and counterparty risk. Third, the barriers to nationwide banking have been largely eliminated by the passage of the Riegle-Neal Interstate Banking and Efficiency Act of c. What are reasons why a small bank would be interested in participating in a loan syndication? Many small banks have limited opportunities to diversify their loan portfolios. The loan sale market is one method that allow these banks to achieve some diversification in their loan portfolios, at least at the regional level. 12. Who are the sellers of U.S. loans and why do they participate in this activity? The primary sellers of loans include (1) major money center banks for the purpose of reducing capital requirements, diversifying the loan portfolio, reducing reserve requirements, and increasing liquidity; (2) foreign banks for the same reasons as the money center banks; (3) investment banks because of their role as market makers; and (4) U.S. government agencies including The Resolution Trust Corporation, before it was dissolved, to dispose of assets obtained upon closure of troubled institutions in the course of resolving the thrift crisis. a. What is the purpose of a bad bank? 3

5 The reasons for an increase in loan sales, apart from hedging credit risk, include: (a) Removing loans from the balance sheet by sale without recourse reduces the amount of deposits necessary to fund the FI, which in turn decreases the amount of regulatory reserve requirements that must be kept by the FI. (b) Originating and selling loans is an important source of fee income for the FIs. (c) One method to improve the capital to assets ratio for an FI is to reduce assets. This approach often is less expensive than increasing the amount of capital. (d) The sale of FI loans to improve the liquidity of the FIs has expanded the loan sale market which has made the FI loans even more liquid, thus reducing FI liquidity even farther. Thus, by creating a market, the process of selling the loans has improved the liquidity of the asset for which the market was initially developed. (e) Finally, loan sales have been considered a substitute for securities underwriting. 15. An FI is planning the purchase of a \$5 million loan to raise the existing average duration of its assets from 3.5 years to 5 years. It currently has total assets worth \$20 million, \$5 million in cash (0 duration) and \$15 million in loans. All the loans are fairly priced. a. Assuming it uses the cash to purchase the loan, should it purchase the loan if its duration is seven years? The duration of the existing loan is: 0 + \$15m/\$20m(X) = 3.5 years Existing loan duration = years If it purchases \$5 million of loans with an average duration of 7 years, its portfolio duration will increase to \$5m/\$20m(7) + \$15m/\$20m(4.667) = 5.25 years. In this case, the average duration will be above 5 years (of its liabilities). The FI may be better off seeking another loan with a slightly lower duration. 5

6 b. What asset duration loans should it purchase in order to raise its average duration to five years? The FI should seek to purchase a loan of the following duration: \$5m/\$20m(X) + \$15m/\$20m(4.667 years) = 5 years X = duration = 6 years. 6

7 Chapter 26: Securitizations 11. Consider a GNMA mortgage pool with principal of \$20 million. The maturity is 30 years with a monthly mortgage payment of 10 percent per year. Assume no prepayments. a. What is the monthly mortgage payment (100 percent amortizing) on the pool of mortgages? The monthly mortgage payment, PMT, is (the monthly interest rate is.10/ 12 =.00833): \$20m = PVA n=360, k= x (PMT) PMT = \$175, b. If the GNMA insurance fee is 6 basis points and the servicing fee is 44 basis points, what is the yield on the GNMA pass-through? The GNMA's annual interest rate is = 9.5 percent. The monthly interest rate is 0.095/12 = or percent. c. What is the monthly payment on the GNMA in part (b)? The monthly GNMA payment, PMT, is: \$20m = PVA n=360, k= % x PMT PMT = \$168, d. Calculate the first monthly servicing fee paid to the originating FIs. The first monthly servicing fee, SF, is (the monthly fee rate is.44%/12 =.0367%): SF = ( )\$20m = \$7,333. e. Calculate the first monthly insurance fee paid to GNMA. The first monthly insurance payment, IP, is (monthly insurance rate is.06%/12 =.005%): IP = (.00005)\$20m = \$1, Calculate the value of (a) the mortgage pool and (b) the GNMA pass-through in question 11 if market interest rates increased 50 basis points. Assume no prepayments. a. The mortgage pool's value, PV, is (the monthly discount rate is 10.5%/12 = 0.875%): PV = \$175, x PVA n=360,k=0.875% = \$19,187,359 b. The GNMA's value, PV, is (the monthly discount rate is 10%/12 = %): PV = \$168, x PVA n=360,k=0.8333% = \$19,163, What would be the impact on GNMA pricing if the pass-through was not fully amortized? What is the present value of a \$10 million pool of 15-year mortgages with an 8.5 percent per year monthly mortgage coupon if market rates are 5 percent? The GNMA guarantee fee is 6 basis points and the FI servicing fee is 44 basis points. 7

8 a. Assume that the GNMA is fully amortized. There are 180 monthly payments (15 years x 12 months). The GNMA monthly coupon rate is 8.5% -.5% = 8 percent per year, and the monthly GNMA pass-through payment is: \$10m= PVA n=180, k=0.6667% x PMT PMT = \$95, The present value of the GNMA at a 5 percent market rate is: PV = \$95, x PVA n=180, k= % = \$12,084, b. Assume that the GNMA is only half amortized. There is a lump sum payment at the maturity of the GNMA that equals 50 percent of the mortgage pool's face value. If there is a 50 percent amortization, the monthly GNMA pass-through payments are: \$10m = PMT x PVA n=180, k=0.6667% + \$5m x PV n=180, k=0.6667% R = \$81, The present value of the GNMA at a 5 percent market rate is: PV = \$81, x PVA n=180, k= % + \$5m x PV n=180, k= % = \$12,623, An FI originates a pool of year mortgages, each averaging \$150,000 with an annual mortgage coupon rate of 8 percent. Assume that the GNMA credit risk insurance fee is 6 basis points and that the FI's servicing fee is 19 basis points. a. What is the present value of the mortgage pool? PV = 500 x \$150,000 = \$75 million b. What is the monthly mortgage payment? There are 360 monthly mortgage payments (30 years x 12 months). Monthly mortgage payments are \$75,000,000 = PVA n=360, k=0.6667% x PMT PMT = \$550, c. For the first two payments, what portion is interest and what portion is principal repayment? For the first monthly payment, the monthly interest is 0.08/12 x \$75 million = \$500,000. Therefore, for the first monthly mortgage payment, \$50, is repayment of principal. For the second monthly payment, the principal outstanding is \$75m - \$50, = \$74,949, The monthly interest payment is \$499, The principal payment in the second month is \$550, \$499, = \$50, d. What are the expected monthly cash flows to GNMA bondholders? The GNMA bond rate is 8% - (.06% +.19%) = 7.75 percent. GNMA bondholders receive monthly payments of \$75m = PVA n=360, k=0.0775/12 x PMT PMT = \$537,

9 e. What is the present value of the GNMA pass-through bonds? Assume that the risk- adjusted market annual rate of return is 8 percent compounded monthly. The discount yield is 8 percent annually, compounded monthly. The present value of the GNMA pass-through bonds is PV = \$537,309.18*PVA n=360, k=0.6667% = \$73,226, f. Would actual cash flows to GNMA bondholders deviate from expected cash flows as in part (d)? Why or why not? Actual payments will equal expected payments if and only if no prepayments are made. If any mortgages are prepaid as a result of refinancing or homeowner mobility, then the monthly payments will change. In the month in which prepayments are made, monthly payments will increase to reflect the principal repayments. In all subsequent months, monthly payments will decline to reflect the lower face value of the pass-through bonds. g. What are the expected monthly cash flows for the FI and GNMA? GNMA and the originating FI share the difference between the monthly mortgage payments and the GNMA pass-through payments \$550, \$537, = \$13, The originating bank gets 19 out of the 25 basis points (or 76 percent) for a payment of \$9, monthly. GNMA receives the remaining 6 basis points (or 24 percent) for a payment of \$3, h. If all of the mortgages in the pool are completely prepaid at the end of the second month, what is the pool's weighted-average life? Hint: Use your answer to part (c). Time Expected Principal Payments Time x Principal 1 mo. \$50, \$50, mo. \$74,949, \$149,899, \$75,000, \$149,949, WAL = (149,949,676.53/75 million) = months The principal payment in the first month is \$50, If the loan is paid off after month two, the principal payment in month two is \$75 million - \$50, = \$74,949, i. What is the price of the GNMA pass-through security if its weighted-average life is equal to your solution for part (h)? Assume no change in market interest rates. The GNMA with a weighted average life of months has only two cash flows. The first month's cash flow is \$537, The second month's cash flow is \$537, plus the extra principal repayment of \$74,899, = \$75,436, The present value of the GNMA is PV = [\$537,309.18/( )] + [\$75,436,326.83/( ) 2 ] = \$74,974,229.44, where the monthly discount rate is 1 + (.08/12). 9

10 j. What is the price of the GNMA pass-through with a weighted-average life equal to your solution for part (h) if market yields decline by 50 basis points? If market yields decline 50 basis points, to 7.5 percent compounded monthly, the present value of the GNMA is PV = [\$537,309.18/( )] + [\$75,436,326.83/( ) 2 ] = \$75,036,111.70, where the monthly discount rate is.075/ Use the options prepayment model to calculate the yield on a \$30 million three-year fully amortized mortgage pass-through where the mortgage coupon rate is 6 percent paid annually. Market yields are 6.4 percent paid annually. Assume that there is no servicing or GNMA guarantee fee. a. What is the annual payment on the GNMA pass-through? The annual mortgage payment is \$30m = PVA n=3, k=6% x PMT PMT = \$11,223,294. b. What is the present value of the GNMA pass-through? The present value of the GNMA is PV = \$11,223,294 x PVA n=3, k=6.4% = \$29,779,354 c. Interest rate movements over time are assumed to change a maximum of 0.5 percent per year. Both an increase of 0.5 percent and a decrease of 0.5 percent in interest rates are equally probable. If interest rates fall 1.0 percent below the current mortgage coupon rates, all of the mortgages in the pool will be completely prepaid. Diagram the interest rate tree and indicate the probabilities of each node in the tree. The probability tree is given below with the probability of each node followed by the corresponding interest rate. 10

11 t=0 t=1 t=2 t=3 p = % p = % p =.5 6.5% p = % 6% p = % p =.5 5.5% p = % p = % p = % d. What are the expected annual cash flows for each possible situation over the three-year period? The annual mortgage cash flows are: (Fixed) Interest Principal Remaining Year Balance Payment Payment Payment Principal 1 \$30,000,000 \$11,223,294 \$1,800,000 \$9,423,294 \$20,576,706 2 \$20,576,706 \$11,223,294 \$1,234,602 \$9,988,692 \$10,588,014 3 \$10,588,014 \$11,223,294 \$635,281 \$10,588,013 \$0 11

12 Year 1 Expected Cash Flows: There is a 50 percent chance of either a 5.5 percent or 6.5 percent market interest rate. Since neither rate triggers mortgage prepayments, a cash flow of \$11,223,294 will be received with certainty. Year 2 Expected Cash Flows: There is a 25 percent chance that interest rates will be 5.0 percent, a 50 percent chance that interest rates will be 6.0 percent, and a 25 percent chance that interest rates will be 7.0 percent. If interest rates are either 6 percent or 7 percent, no prepayments will be triggered, and the cash flow will be \$11,223,294. If interest rates are 5.0 percent, all of the mortgages will be prepaid. Thus, the expected cash flows will be 0.75(\$11,223,294) (\$11,223,294 + \$10,588,014) = \$8,417,470 + \$5,452,827 = \$13,870,297. Year 3 Expected Cash Flows: Interest rates will be 4.5 percent with a percent chance, 5.5 percent and 6.5 percent each with a percent chance, or 7.5 percent with a percent chance. Since there is a 25 percent chance that mortgages will be prepaid at the end of year 2, there is a 25 percent probability that investors will receive no cash flows at the end of year 3. However, there is a 75 percent chance that mortgages will not be prepaid at the end of year two, so the expected cash flow will be 0.25(\$0) (\$11,223,294) = \$8,417,470. e. The Treasury bond yield curve is flat at a discount yield of 6 percent. What is the option-adjusted spread on the GNMA pass-through? The present value of the GNMA is \$29,779,354 = [\$11,223,294/(1+x)] + [\$13,870,297/(1+x) 2 ] + [\$8,417,470/(1+x) 3 ] x = percent. Therefore, the option-adjusted spread is = percent. 28. Use the options prepayment model to calculate the yield on a \$12 million five year, fully amortized mortgage pass-through where the mortgage coupon rate is 7 percent paid annually. Market yields are 8 percent paid annually. Assume that there is no servicing or GNMA guarantee fee. a. What is the annual payment on the GNMA pass-through? The annual mortgage payment is \$12m = PVA n=5, k=7% x PMT PMT = \$2,926,688. b. What is the present value of the GNMA pass-through? The present value of the GNMA is PV = \$2,926,688 x PVA n=5, k=8% = \$11,685,418. c. Interest rate movements over time are assumed to change a maximum of 1 percent per year. Both an increase of 1 percent and a decrease of 1 percent in interest rates are equally probable. If interest rates fall 3 percent below the current mortgage coupon rates, all mortgages in the pool will be completely prepaid. Diagram the interest-rate tree and indicate the probabilities of each node in the tree. 12

13 t=0 t=1 t=2 t=3 t=4 t=5 p = % p = % p = % p = % p =.25 10% p = % p =.5 9% p =.375 9% p = % 8% p =.50 8% p = % p =.5 7% p =.375 7% p = % p =.25 6% p = % p =.125 5% p = % p = % p = % 13

14 d. What are the expected annual cash flows for each possible situation over the five-year period? The annual mortgage cash flows are: (Fixed) Interest Principal Remaining Year Balance Payment Payment Payment Principal 1 \$12.000m \$2.927m \$.840m \$2.087m \$9.913m m 2.927m.694m 2.233m 7.680m m 2.927m.538m 2.389m 5.291m m 2.927m.370m 2.557m 2.734m m 2.927m.191m 2.734m 0.0 Year 1 Expected Cash Flows: There is a 50 percent chance of either a 9 percent or 7 percent market interest rate. Since neither rate triggers mortgage prepayments, a cash flow of \$2,926,688 will be received with certainty. Year 2 Expected Cash Flows: There is a 25 percent chance that interest rates will be 6 percent, a 50 percent chance that interest rates will be 8 percent, and a 25 percent chance that interest rates will be 10 percent. Since none of these rates triggers mortgage prepayments, a cash flow of \$2,926,688 will be received with certainty. Year 3 Expected Cash Flows: Interest rates will be 5 percent, 7 percent, 9 percent, or 11 percent. Since none of these rates triggers mortgage prepayments, a cash flow of \$2,926,688 will be received with certainty. Year 4 Expected Cash Flows: Interest rates will be 4 percent, 6 percent, 8 percent, 10 percent, or 12 percent. The only rate that triggers prepayments is the 4 percent rate, which occurs with a probability of 6.25 percent. At the end of year 4, loan prepayments (in excess of the regular annual mortgage payment) are equal to \$2.734 million which is the remaining principal after the regular payment in year 4. Expected end-of-year-4 cash flows are (\$ \$2.927) (\$2.927) = \$ million. Year 5 Expected Cash Flows: Interest rates will be either 3 percent, 5 percent, 7 percent, 9 percent, 11 percent, or 13 percent. There is a 6.25 percent probability that investors will receive no cash flows (the event that interest rates will be either 3 percent or 5 percent), since all mortgages were prepaid at the end of year 4. Therefore, end-of-year-5 expected cash flows are (\$0) (\$2.927) = \$2.744 million. 14

15 e. The Treasury bond yield curve is flat at a discount yield of 6 percent. What is the optionadjusted spread on the GNMA pass-through? The present value of the GNMA is \$11,685,417 = [\$2,926,688/(1+x)] + [\$2,926,688/(1+x) 2 ] + [\$2,926,688/(1+x) 3 ] + [\$3,097,875/(1+x) 4 ] + [\$2,743,770/(1+x) 5 ] x = percent. Therefore, the spread is = percent. 30. What is a collateralized mortgage obligation (CMO)? How is it similar to a pass-through security? How does it differ? In what way does the creation of a CMO use market segmentation to redistribute prepayment risk? A CMO is a series of pass-through securities that have been allocated into different groups or tranches. Each tranche typically has a different interest rate (coupon), and any prepayments on the entire CMO typically are allocated to the tranche with the shortest maturity. Thus, prepayment risk does not affect the tranches with longer lives until the earlier tranches have been retired. Many of the tranches in the CMO receive interest rates that are lower than the average pass-through requirement because of the limited prepayment risk protection. 31. Consider \$200 million of 30-year mortgages with a coupon of 10 percent per year paid quarterly. a. What is the quarterly mortgage payment? There are 120 quarterly payments over 30 years. The quarterly mortgage payments are \$200m = PVA n=120, k=2.5% x PMT PMT = \$5,272, b. What are the interest and principal repayments over the first year of life of the mortgages? What are the principal repayments? (Fixed) Interest Principal Remaining Quarter Balance Payment Payment Payment Principal 1 \$200,000,000 \$5,272,359 \$5,000,000 \$272,359 \$199,727, ,727,641 5,272,359 4,993, , ,448, ,448,473 5,272,359 4,986, , ,162, ,162,326 5,272,359 4,979, , ,869,025 c. Construct a 30-year CMO using this mortgage pool as collateral. The pool has three tranches, where tranche A offers the least protection against prepayment and tranche C offers the most protection against prepayment. Tranche A of \$50 million receives quarterly payments at 9 percent per year, tranche B of \$100 million receives quarterly payments at 10 percent per year, and tranche C of \$50 million receives quarterly payments at 11 percent per year. Diagram the CMO structure. Tranche A Tranche B Tranche C Total Issue 15

16 Principal amount \$50 million \$100 million \$50 million \$200 million Interest rate 9 percent 10 percent 11 percent 10 percent Quarterly interest on initial balance \$1,125,000 \$2,500,000 \$1,375,000 \$5,000,000 Quarterly amortization \$5,272,359 d. Assume non-amortization of principal and no prepayments. What are the total promised coupon payments to the three classes? What are the principal payments to each of the three classes for the first year? Regular tranche A interest payments are \$1.125 million quarterly. If there are no prepayments, then the regular GNMA quarterly payment of \$5,272,359 is distributed among the three tranches. Five million is the total coupon interest payment for all three tranches. Therefore, \$272,359 of principal is repaid each quarter. Tranche A receives all principal payments. Tranche A cash flows are \$1,125,000 + \$272,359 = \$1,397,359 quarterly. The cash flows to tranches B and C are the scheduled interest payments. Tranche A amortization schedule: Interest Principal Remaining Quarter Balance Payment Payment Payment Principal 1 \$50,000,000 \$1,397,359 \$1,125,000 \$272,359 \$49,727, ,727,641 1,397,359 1,118, ,487 49,449, ,449,154 1,397,359 1,112, ,753 49,164, ,164,401 1,397,359 1,106, ,160 48,873,241 Tranche B amortization schedule: Interest Principal Remaining Quarter Balance Payment Payment Payment Principal 1 \$ m \$2.500m \$2.500m \$0.0m \$ m m 2.500m 2.500m 0.0m m m 2.500m 2.500m 0.0m m m 2.500m 2.500m 0.0m m 16

17 Tranche C amortization schedule: Interest Principal Remaining Quarter Balance Payment Payment Payment Principal 1 \$50.000m \$1.375m \$1.375m \$0.0m \$50.000m m 1.375m 1.375m 0.0m m m 1.375m 1.375m 0.0m m m 1.375m 1.375m 0.0m m e. If, over the first year, the trustee receives quarterly prepayments of \$10 million on the mortgage pool, how are these funds distributed? The quarterly prepayments of \$10 million will be credited entirely to tranche A until tranche A is completely retired. Then prepayments will be paid entirely to tranche B. The amortization schedule for tranche A for the first year is shown below. This amortization schedule assumes that the trustee has a quarterly payment amount from the mortgage pool of \$5,272,359. Interest Principal Remaining Quarter Balance Payment Payment Payment Principal 1 \$50,000,000 \$11,397,359 \$1,125,000 \$10,272,359 \$39,727, ,727,641 11,397, ,872 10,503,487 29,224, ,224,154 11,397, ,543 10,739,816 18,484, ,484,228 11,397, ,898 10,981,461 7,502,877 However, since some of the mortgages will be paid off early, the actual payment received by the trustee from the mortgage pool will decrease each quarter. Thus, the payment for the second quarter will decrease from \$5,272,359 to \$5,008,381 (n = 119 quarters, i = 10 percent, mortgage principal = \$189,727,641). The CMO amortization schedule for tranche A given that the mortgage payments decrease with the prepayments is given below. The revised mortgage payment for each quarter is shown in the last column. 17

18 Interest Principal Remaining Mortgage Quarter Balance Payment Payment Payment Principal Payment 1 \$50,000,000 \$11,397,359 \$1,125,000 \$10,272,359 \$39,727,641 \$5,272, ,727,641 11,133, ,872 10,239,509 29,488,132 \$5,008, ,488,132 10,869, ,483 10,206,230 19,281,902 \$4,744, ,281,902 10,606, ,843 10,172,501 9,109,401 \$4,481,344 f. How are the cash flows distributed if prepayments in the first half of the second year are \$20 million quarterly? The amortization schedules for tranches A and B are shown below. Again the mortgage payments from the mortgage holders are assumed to decrease as the prepayments occur. Amortization schedule for tranche A: Tranche Interest Principal Remaining Mortgage Quarter Balance Payment Payment Payment Principal Payment 5 \$9,109,401 \$20,342,263 \$204,961 \$20,137,301 -\$11,027,900 \$4,218,263 Amortization schedule for tranche B: Tranche Interest Principal Remaining Mortgage Quarter Balance Payment Payment Payment Principal Payment 5 \$100,000,000 \$13,527,900 \$2,500,000 \$11,027,900 \$88,972,100 \$4,218, ,972,100 23,689,967 2,224,302 21,465,665 67,506,435 \$3,689,967 g. How can the CMO issuer earn a positive spread on the CMO? The way the terms of the CMO are structured, the average coupon rate on the three classes equals the mortgage coupon rate on the underlying mortgage pool. However, given the more desirable cash flow characteristics of the individual classes, the FI may be able to issue the CMO classes at lower coupon rates. The difference between the sum of all coupon payments promised on all CMO tranches and the mortgage coupon rate on the underlying mortgage pool is the FI's servicing fee. 18

19 39. An FI originates a pool of real estate loans worth \$20 million with maturities of 10 years and paying interest rates of 9 percent per year. a. What is the average payment received by the FI, including both principal and interest, if no prepayment is expected over the life of the loan? The average payment is \$20,000,000 = PVA n=10, k=9% x PMT PMT = \$3,116, b. If the loans are converted into pass-through certificates and the FI charges a servicing of 50 basis points, including insurance, what is the payment amount expected by the holders of the pass-through securities if no prepayment is expected? \$20,000,000 = PVA n=10,k=8.5% x PMT PMT = \$3,048, c. Assume that the payments are separated into interest only (IO) and principal only (PO) payments, that prepayments of 5 percent occur at the end of years 3 and 4, and that the payment of the remaining principal occurs at the end of year 5. What are the expected annual payments for each instrument? Assume discount rates of 9 percent. Interest Principal Remaining Year Balance Payment Payment Payment Principal 1 \$20,000, \$3,116, \$1,800, \$1,316, \$18,683, ,683, \$3,116, \$1,681, \$1,434, \$17,248, ,248, \$3,978, \$1,552, \$2,426, \$14,822, ,822, \$3,857, \$1,334, \$2,523, \$12,298, ,298, \$13,405, \$1,106, \$12,298, \$0.00 d. What is the market value of IOs and POs if the market interest rates for instruments of similar risk decline to 8 percent? The market value of the IO is found by discounting the interest payment column in part (c) at 8 percent. The PV = \$6,074, The market value of the PO is found by discounting the principal payment column in part (c) at 8 percent. The PV = \$14,600, Note that the PV of the total payments is \$20,674, which is the sum of the PV of the IO and the PV of the PO. 19

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