Question: Sequential Pay security This question is based on the following CMO: - 100 residential loans, average starting loan balance $250,000 - 10 year FRMs with
Sequential Pay security
This question is based on the following CMO:
-100 residential loans, average starting loan balance $250,000
-10 year FRMs with annual payments, WAC 4.25%
-Assume 0 prepayment
Now, suppose than instead the CMO was structured as a sequential pay security. There is $5,000,000 of principal allotted to the A Tranche, which has a coupon rate of 3.00%, $7,500,000 of principal allotted to the B Tranche, which has a coupon rate of 3.75%, $10,500,000 of principal allotted to the Z (accrual) Tranche, which has a coupon rate of 4.25%. The issuer (residual) will receive cash flows after payment rules to other classes are satisfied.
The payment rules are as follows:
Priority payments will be made to the A tranche and the A class will be first to receive their promised coupon payment.
The B class will receive interest payments only until the A class is repaid. In addition to interest, A will receive priority payments toward principal in the amount of sum of principal repayment by the pool and the interest accrued to Z in that period. After A is repaid, B then will receive priority payments of amortization and accrued interest according the same rules as A. The Z class will accrue interest until both A and B are repaid. Z will receive current interest and principal payments at that time according to the same rules as A and B. All cash flows from the pool that are not designated by the above rules will go to the residual class in that period.
CFs to pool:
| Time (in years) | Start Balance | Payment | Interest | Principal | End Balance |
|
| |||||
| 1 | $25,000,000.00 | $3,120,753.04 | 1,062,500.00 | $2,058,253.04 | $22,941,746.96 |
| 2 | 22,941,746.96 | $3,120,753.04 | 975,024.25 | $2,145,728.80 | $20,796,018.16 |
| 3 | 20,796,018.16 | $3,120,753.04 | 883,830.77 | $2,236,922.27 | $18,559,095.89 |
| 4 | 18,559,095.89 | $3,120,753.04 | 788,761.58 | $2,331,991.47 | $16,227,104.42 |
| 5 | 16,227,104.42 | $3,120,753.04 | 689,651.94 | $2,431,101.11 | $13,796,003.31 |
| 6 | 13,796,003.31 | $3,120,753.04 | 586,330.14 | $2,534,422.90 | $11,261,580.41 |
| 7 | 11,261,580.41 | $3,120,753.04 | 478,617.17 | $2,642,135.88 | $8,619,444.53 |
| 8 | 8,619,444.53 | $3,120,753.04 | 366,326.39 | $2,754,426.65 | $5,865,017.88 |
| 9 | 5,865,017.88 | $3,120,753.04 | 249,263.26 | $2,871,489.78 | $2,993,528.10 |
| 10 | 2,993,528.10 | $3,120,753.04 | 127,224.94 | $2,993,528.10 | $0.00 |
What is the IRR to the residual class, given the information in the chart below?
Cash flows to residual class:
T=0 ????
T=1 ????
T=2 153,693.71
T=3 121,922.76
T=4 108,313.21
T=5 94,125.26
T=6 85,000.00
T=7 85,000.00
T=8 85,000.00
T=9 85,000.00
T=10 2,085,000.00
State your answer as a percentage rounded to two decimal places. For example, three and a half would be 3.50.
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