Njenge Bank has the following balance sheet (in millions) with the risk weights in parentheses. Assets Cash OECD Interbank deposits (20%) K25 Liabilities and Equity Deposits Subordinated debt (2.5 years) (0%) K20 K175 K3 Mortgage loans K5 Consumer loans Total Assets (50%) K70 Cumulative preferred stock (100%) K70 к185 Equity Total Liabilities & Equity K2 K185 In addition, the bank has K30 million in performance-related standby letters of credit (SLCS), and K300 million in six-year interest rate swaps. Credit conversion factors follow: Performance-related standby LCs 1-5 year foreign exchange contracts 5% 1-5 year interest rate swaps 5-10 year interest rate swaps 50% 0.5% 1.5% Required a. What are the risk-adjusted on-balance-sheet assets of the bank as defined under the Basle Accord? b. What is the total capital required for both off- and on-balance-sheet assets?

Njenge Bank has the following balance sheet (in millions) with the risk weights in parentheses. Assets Cash OECD Interbank deposits (20%) K25 Liabilities and Equity Deposits Subordinated debt (2.5 years) (0%) K20 K175 K3 Mortgage loans K5 Consumer loans Total Assets (50%) K70 Cumulative preferred stock (100%) K70 к185 Equity Total Liabilities & Equity K2 K185 In addition, the bank has K30 million in performance-related standby letters of credit (SLCS), and K300 million in six-year interest rate swaps. Credit conversion factors follow: Performance-related standby LCs 1-5 year foreign exchange contracts 5% 1-5 year interest rate swaps 5-10 year interest rate swaps 50% 0.5% 1.5% Required a. What are the risk-adjusted on-balance-sheet assets of the bank as defined under the Basle Accord? b. What is the total capital required for both off- and on-balance-sheet assets?

FINANCIAL ACCOUNTING

10th Edition

ISBN:9781259964947

Author:Libby

Publisher:Libby

Chapter1: Financial Statements And Business Decisions

Section: Chapter Questions

Problem 1Q

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Consider a bank with the following balance sheet (M means million): Assets Value Duration of the Asset Convexity of the Asset $550M 12.026 Syr bond bought at a yield of 3.4% (lending money) 4.562 12yr bond bought at a yield of 4% $800M 9.453 53.565 (lending money) Value Duration of the Liability Convexity of the Liability Liabilities Zyr bond sold at a yield of 2.4% $300M 1.941 2.384 (borrowing money) 4yr bond sold at a yield of 2.8% (borrowing money) $500M 3.759 8.206 a) Calculate the equity (total asset - total liability) to asset ratio of the bank (Hint: equity to asset ratio = total equity/total asset) ( b) Calculate the duration and convexity of the both asset and liability sides; c) If the interest rates go up by 1%, using the duration and convexity rule to determine the net worth of the bank and the equity to asset ratio; d) Inc's scenario, to maintain the equity to asset ratio at 40% which is required by the regulation, the bank decides to raise cash (zero duration and zero…
Consider the Following balance sheet Expected Balance Sheet for XYZ Bank Assets Yield Liabilities Cost Rate sensitive $ 1200 7% %24 1100 8% Fixed rate $ 1400 9% 1400 7% Non earning $ 3200 %24 1500 Equity 1800 Total $ 5800 $ 5800 What is the Net Interest Income (NII)
Consider a bank with the following balance sheet (M means million): Assets Value Duration of the Asset Convexity of the Asset Syr bond bought at a yield of 3.4% $55OM (lending money) 4.562 12.026 12yr bond bought at a yield of 4% (lending money) $80OM 9.453 53.565 Liabilities Value Duration of the Liability Convexity of the Liability Zyr bond sold at a yield of 2.4% (borrowing money) 4yr bond sold at a yield of 2.8% (borrowing money) $300M 1.941 2.384 $500M 3.759 8.206 a) Calculate the equity (total asset- total liability) to asset ratio of the bank (Hint: equity to asset ratio = total equity/total asset) b) Calculate the duration and convexity of the both asset and liability sides; ( c) If the interest rates go up by 1%, using the duration and convexity rule to determine the net worth of the bank and the equity to asset ratic d) Incys scenario, to maintain the equity to asset ratio at 40% which is required by the regulation, the bank decides to raise cash (zero duration and zero…
financial risk management Assume you have the following asset and liability in your Balance Sheet:Asset - Bond AModified Duration = 2.6 yearsValue= RM1.5 millionLiability - Bond BModified Duration = 3.1 yearsValue= RM1.0 million a. Calculate the duration gap.
Consider a bank with the following balance sheet (M means million): Assets Value Duration of the Asset Convexity of the Asset 5yr bond bought at a yield of 3.4% $550M 4.562 12.026 (lending money) 12yr bond bought at a yield of 4% $800M 53.565 (lending money) 9.453 Liabilities Value Duration of the Liability Convexity of the Liability 2yr bond sold at a yield of 2.4% $300M 1.941 2.384 (borrowing money) $500M 4yr bond sold at a yield of 2.8% (borrowing money) 3.759 8.206 a) Calculate the equity (total asset – total liability) to asset ratio of the bank (Hint: equity to asset ratio = total equity/total asset) %3D b) Calculate the duration and convexity of the both asset and liability sides; c) Do you agree with the following statement? Explain why. "The information about a bond's duration and convexity adjustment is sufficient to quantify interest rate risk exposure."
Consider a bank with the following balance sheet (M means million): Assets Value Duration of the Asset Convexity of the Asset 5yr bond bought at a yield of 3.4% (lending money) $550M 4.562 12.026 12yr bond bought at a yield of 4% (lending money) $800M 9.453 53.565 Liabilities Value Duration of the Liability Convexity of the Liability 2yr bond sold at a yield of 2.4% (borrowing money) $300M 1.941 2.384 4yr bond sold at a yield of 2.8% (borrowing money) $500M 3.759 8.206 Required a) Calculate the equity (total asset – total liability) to asset ratio of the bank b) Calculate the duration and convexity of the both asset and liability sides; c) If the interest rates go up by 1%, using the duration and convexity rule to determine the net worth of the bank and the equity to asset ratio; D) In c)’s scenario, to maintain the equity to asset ratio at 40% which is…
Consider a bank with the following balance sheet (M means million): Assets Value Duration of the Asset Convexity of the Asset 5yr bond bought at a yield of 3.4% (lending money) $550M 4.562 12.026 12yr bond bought at a yield of 4% (lending money) $800M 9.453 53.565 Liabilities Value Duration of the Liability Convexity of the Liability 2yr bond sold at a yield of 2.4% (borrowing money) $300M 1.941 2.384 4yr bond sold at a yield of 2.8% (borrowing money) $500M 3.759 8.206 If the interest rates go up by 1%, using the duration and convexity rule to determine the net worth of the bank and the equity to asset ratio; In 1)’s scenario, to maintain the equity to asset ratio at 40% which is required by the regulation, the bank decides to raise cash (zero duration and zero convexity) from the equity holders. If the equity to asset ratio in 1) was worked out to be 0.38 how would you work out question 2.
Consider a bank with the following balance sheet (M means million): Assets Value Duration of the Asset Convexity of the Asset 5yr bond bought at a yield of 3.4% (lending money) $550M 4.562 12.026 12yr bond bought at a yield of 4% (lending money) $800M 9.453 53.565 Liabilities Value Duration of the Liability Convexity of the Liability 2yr bond sold at a yield of 2.4% (borrowing money) $300M 1.941 2.384 4yr bond sold at a yield of 2.8% (borrowing money) $500M 3.759 8.206 If the interest rates go up by 1%, using the duration and convexity rule to determine the net worth of the bank and the equity to asset ratio; In 1)’s scenario, to maintain the equity to asset ratio at 40% which is required by the regulation, the bank decides to raise cash (zero duration and zero convexity) from the equity holders. How much cash does the bank need to raise?
Consider a bank with the following balance sheet (M means million): Assets Value Duration of the Asset Convexity of the Asset 5yr bond bought at a yield of 3.4% (lending money) $550M 4.562 12.026 12yr bond bought at a yield of 4% (lending money) $800M 9.453 53.565 Liabilities Value Duration of the Liability Convexity of the Liability 2yr bond sold at a yield of 2.4% (borrowing money) $300M 1.941 2.384 4yr bond sold at a yield of 2.8% (borrowing money) $500M 3.759 8.206 Required Please answer the Subparts D and E only. a) Calculate the equity (total asset – total liability) to asset ratio of the bank b) Calculate the duration and convexity of the both asset and liability sides; c) If the interest rates go up by 1%, using the duration and convexity rule to determine the net worth of the bank and the equity to asset ratio; D) In c)’s scenario, to maintain the…
Consider a bank with the following balance sheet (M means million): Assets Value Duration of the Asset Convexity of the Asset 5yr bond bought at a yield of 3.4% (lending money) $550M 4.562 12.026 12yr bond bought at a yield of 4% (lending money) $800M 9.453 53.565 Liabilities Value Duration of the Liability Convexity of the Liability 2yr bond sold at a yield of 2.4% (borrowing money) $300M 1.941 2.384 4yr bond sold at a yield of 2.8% (borrowing money) $500M 3.759 8.206 Required- Please answer question D and E only, A B C have been answered by yourself. a) Calculate the equity (total asset – total liability) to asset ratio of the bank b) Calculate the duration and convexity of the both asset and liability sides; c) If the interest rates go up by 1%, using the duration and convexity rule to determine the net worth of the bank and the equity to asset ratio;…
Consider the Föllowing balance sheet Expected Balance Sheet for XYZ Bank Assets Yield Liabilities Cost Rate sensitive $ 1900 7% %$4 1300 9% Fixed rate $ 500 9% %$4 1900 6% Non earning $ 2700 %$4 800 Equity 1100 Total $ 5100 $ 5100 What is the Net Interest Income (NII)