BANK RISKS PowerPoint PPT Presentation

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Title: BANK RISKS


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BANK RISKS
  • Banks are faced with the following types of risks
    in their everyday operations
  • ? Interest rate risk
  • ? Credit risk
  • ? Market risk
  • ? Off-balance-sheet risk
  • ? Technology and operational risk
  • ? Country or sovereign risk

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  • ? Liquidity risk
  • ? Insolvency risk
  • Interest rate risk refers to the risk incurred by
    a bank when the maturity of its assets and
    liabilities are mismatched
  • The typical banks summary balance sheet looks as
    follows

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ASSETS
LIABILITIES
CASH
INTERBANK DEPOSITS
INTERBANK LOANS
RETAIL AND OTHER DEPOSITS
LOANS
SUBORDINATED DEBT
EQUITY HOLDINGS
EQUITY
PHYSICAL ASSETS
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  • A bank is exposed to refinancing risk when it
    holds longer-term assets relative to liabilities
  • A bank is exposed to reinvestment risk when the
    returns on funds to be reinvested will fall below
    the cost of funds
  • This occurs when the bank holds shorter-term
    assets relative to liabilities

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  • Market risk refers to the risk incurred in the
    trading of assets and liabilities due to changes
    in interest rates, exchange rates, and other
    asset prices
  • Credit risk refers to the risk that the promised
    cash flows from loans and securities held by a
    bank will not be paid in full
  • Two types of credit risk firm-specific and
    systemic

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  • Off-balance-sheet risk refers to risk incurred by
    activities related to contingent assets and
    liabilities
  • Technology risk occurs when technological
    investments do not produce the anticipated cost
    savings in economies of scale or scope
  • Operational risk is the risk that existing
    technology or support systems may malfunction or
    break down

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  • Country or sovereign risk is the risk that
    repayments from foreign borrowers may be
    interrupted because of interference from foreign
    governments
  • Liquidity risk is the risk that a sudden surge in
    liability withdrawals may leave a bank in a
    position of having to liquidate assets in a very
    short period of time and at low prices

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  • Insolvency risk is the risk that a bank may not
    have enough capital to offset a sudden decline in
    the value of its assets relative to its
    liabilities

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REVIEW OF BOND PRICING
  • The price of any financial instrument is equal to
    the present value of the expected cash flows from
    the financial instrument
  • The cash flows of a bond (held up to maturity)
    are
  • ? Periodic coupon interest payments to the
    maturity date
  • ? The par value at maturity

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  • The price of a bond is given by
  • P (C/1r) (C/(1r)2) (C/(1r)n)
    (M/(1r)n)
  • or
  • P ?t(C/(1r)t) (M/(1r)n)
  • for t 1 n
  • P bond price
  • C coupon payment

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  • r required yield (periodic interest rate)
  • M maturity (par) value
  • Notice that the annual/semiannual coupon payments
    are equivalent to an ordinary annuity and their
    present value is
  • C1-(1/(1r)n/r

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  • E.g. 20-year, 10 semiannual coupon bond with a
    par value of 1,000 suppose the required yield
    on the bond is 11
  • Cash flows for this bond are
  • ? 40 semiannual coupon payments of 50
  • ? 1,000 to be received 40 six-month periods
    from now

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  • Thus,
  • C 50
  • n 40
  • r (0.11/2) 0.055
  • Present value of semiannual coupon payments is
  • 501-(1/(1.055)40)/0.055 802.31

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  • Present value of par value is
  • 1,000/(1.055)40 117.46
  • Price of bond is
  • P 802.31 117.46 919.77
  • Note that
  • ? If yield ? ? P ?
  • ? If yield coupon rate ? price par value

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  • E.g. Two year semiannual coupon bond with face
    value 500 and coupon rate of 10 annual yield
    is 8
  • Price of bond is
  • P (25/1.04) (25/(1.04)2) (25/(1.04)3)
    (525/(1.04)4)

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  • Zero-coupon bonds do not make periodic coupon
    payments
  • Investors realize interest as the difference
    between the maturity value and the purchase price
  • These bonds sell at a discount
  • P M/(1r)n

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INTEREST RATE RISK THE MATURITY MODEL
  • Due to their role as qualitative asset
    transformers, banks often mismatch the maturities
    of their assets and liabilities
  • Changes in interest rates affect a banks net
    worth
  • A banks net worth is the value to its owners and
    is equal to
  • Market value of assets Market value of
    liabilities

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  • Banks in most countries report balance sheets
    using book value accounting
  • This means that assets and liabilities are
    recorded at historic values
  • If assets and liabilities are recorded based on
    their market values, then reporting is based on
    market value accounting
  • This means that assets and liabilities are
    revalued according to the current level of
    interest rates (marking-to-market)

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  • E.g. Suppose a bank holds a bond with the
    following features
  • ? one year to maturity
  • ? one single annual coupon of 10
  • ? a face value of 100
  • The price of the bond is
  • P1 (CM)/(1r) 110/1.1 100

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  • Suppose interest rates rise and yield is 11
  • Price of bond is
  • P1 (CM)/(1r) 110/1.11 99.10
  • Note that
  • ? Market value of assets decreased
  • ? Given everything else, bank has suffered a
    capital loss

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  • Why? Net worth is
  • NW Bank Capital Assets Liabilities
  • ?NW ?A - ?L
  • In our example, bank has suffered a loss of
  • ?P1 99.10 100 - 0.9
  • Result A rise in the required yield reduces the
    market value of fixed-income securities held in a
    banks portfolio (?P/?rlt0)

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  • Note that the same result would apply in the case
    of a loan that makes periodic payments
    (installments) (e.g. auto loans, mortgages, etc)
  • If the bank has issued the bond as a liability,
    then if r ? market value of liability ? and
    banks net worth increases (ceteris paribus)
  • E.g. A fixed-rate deposit such as a certificate
    of deposit (CD)

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  • Alternatively, a fall in r, raises the market
    values of both assets and liabilities
  • What if, in the above example, the bond had a
    two-year maturity with the same annual coupon
    rate?
  • In this case, the initial bond price is
  • P2 (10/1.1) (110/(1.1)2) 100

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  • When r goes to 11
  • P2 (10/1.11) (110/(1.11)2) 98.29
  • ?P2 98.29 100 - 1.71
  • Result The longer the maturity of a fixed-income
    asset or liability, the greater is its fall in
    price and market value for any given increase in
    the level of market interest rates
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