Question 01
Po
Where
DIV1= 5
g= 7%
rRF = 6%
rM = 10%
βA ) ?
Po* = DIV1 / [ (rRF + (rM - rRF ) βA ) - g]
80 = 5 / [ (6% + (10% - 6% ) BA ) -7%]
80 = 5 / [ (6% + (10% - 6% ) BA ) -7%]
Now put the values and get answer which is = βA 1.8125
Question 02.
FORMULA
Bond Price = PV = C1/ (1+rD) + C2/ (1+rD) t2+ C3 / (1+rD) t3 + ……. +C/ (1+rD) n + PAR / (1+rD)n
Question 02.
FORMULA
Bond Price = PV = C1/ (1+rD) + C2/ (1+rD) t2+ C3 / (1+rD) t3 + ……. +C/ (1+rD) n + PAR / (1+rD)n
A)
Bond Price = PV = C1/ (1+rD) + C2/ (1+rD) t2+ C3 / (1+rD) t3 + PAR / (1+rD) n3
Pv = bound value
C= coupon payment Pa = 2000*10.100= 200
rD= required rate of return = 14%=0.14
PAR = par value or face value= 2000
Maturity period
Bound A = t 3 ,n3
C= coupon payment Pa = 2000*10.100= 200
rD= required rate of return = 14%=0.14
PAR = par value or face value= 2000
Maturity period
Bound A = t 3 ,n3
Bond Price = PV = C1/ (1+rD) + C2/ (1+rD) t2+ C3 / (1+rD) t3 + PAR / (1+rD) n3
= 200/ (1.14)+200/(1.14)t2 + 200/(1.14)t3+2000/(1.14)n3
= 175.43 + 153.89 +134.99 + 1349.98
= 1814.29 OR 1814
Bond Price = PV = C1/ (1+rD) + C2/ (1+rD) t2+ C3 / (1+rD)t3+C4(1+rD)t4+C5(1+rD)t5+PAR/(1+rD)n5
Pv = bound value
C= coupon payment Pa = 2000*10.100= 200
rD= required rate of return = 14%=0.14
PAR = par value or face value= 2000
Maturity period
Bound B = t 5, n5
C= coupon payment Pa = 2000*10.100= 200
rD= required rate of return = 14%=0.14
PAR = par value or face value= 2000
Maturity period
Bound B = t 5, n5
B)
Bond Price = PV = C1/ (1+rD) + C2/ (1+rD) t2+ C3 / (1+rD)t3+C4(1+rD)t4+C5(1+rD)t5+PAR/(1+rD)n5
= 200/ (1+.14)+200/(1+.14)t2 + 200/(1+.14)t3+200(1+.14)t4+200/(1+.14)t5+ 2000/(1+.14)n5
= 200/(1.14) + 200/(1.14)t2+200/(1.14)t3+200(1.14)t4+200(1.14)t5(1.14)t5+2000/(1.14)n5
=175.44 + 154 + 135 + 118.42 + 104 + 1039
=175.44 + 154 + 135 + 118.42 + 104 + 1039
= 1725
(Part C)
Bond A is perfect decision having the shorter maturity period because of market interest risk diversify the portfolio as it can be spread and chose the bound with shorter duration
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