QUESTION 5
Bond X and Bond Y are both zero coupon bonds that pay annually and have a 7% yield. Bond X matures in 5 years and Bond Y matures in 13 years. Calculate the percentage change in the price of each bond if interest rates suddenly decreased by 1.5%.
Bond X: 6.82%, Bond Y: 16.77% |
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Bond X: -6.82%, Bond Y: -16.77% |
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Bond X: -7.31%, Bond Y: -20.15% |
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Bond X: 7.31%, Bond Y: 20.15% |
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None of the above. |
QUESTION 6
All else equal, the longer the time to maturity, the lower the interest rate risk. This is because longer-term bonds take a longer period of time to repay the lender.
True
False
QUESTION 7
All else equal, the larger the coupon rate on a bond, the lower the interest rate risk. This is because higher coupon rates have larger coupon payment early in its life.
True
False
Q5: Option 4 is right
Using financial calculator
Bond X:
Input: FV= 1000
N =5
I/Y =7
Solve for PV = -712.99
Input: FV= 1000
N =5
I/Y =5.5
Solve for PV = -765.13
Change = (765.13-712.99)/712.99 = 7.31%
BOND Y:
Using financial calculator
Input: FV= 1000
N =13
I/Y =7
Solve for PV = -414.96
Input: FV= 1000
N =13
I/Y =5.5
Solve for PV = -498.56
Change = (498.56- 414.96)/414.96 = 20.15%
Q6: False
(Longer term means greater risk of default)
Q7: True
A higher coupon implies that more cash goes to the investor before maturity as interest payments. Hence the interest rate risk is lower.
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