Answer:
The future value of the $200 invested yearly for 4 years at 8% is $973.32
Explanation:
The future value of an immediate annuity is given by the formula = (1+r)*[P*((1+r)^n-1)/r]
P=is the periodic payment of $200
r=rate of return=8 percent
n=number of years=4
By slotting the variables into the formula we have:
Fv=(1+0.08)*(200*((1+0.08)^4-1)/0.08)
FV=$973.32
Judging by the concept of time value of money, it is expected that the sum invested at interest would have been much more at maturity of the investment as $1 today should give a lot more than $1 in future.
Answer:
The answer to the question is B I51,753 bonds
Explanation:
The present price of the bond and the total amount to be raised of $170m were used in arriving at the number of bonds to be issued.
n 20
Coupon 6.60%
YTM 7.7%*1000=77
FV 1000
PV ($1,120.25)
The current price of the bond $1,120.25
Total amount to be raised $170,000,000
Number of bonds to be issued=total amount /bond price 151,752 approx...151753
Find attached spreadsheet with formulas so as to be able to follow through.
Answer:
New price (P1) = $72.88
Explanation:
Given:
Risk-free rate of interest (Rf) = 5%
Expected rate of market return (Rm) = 17%
Old price (P0) = $64
Dividend (D) = $2
Beta (β) = 1.0
New price (P1) = ?
Computation of expected rate on return:
Expected rate on return (r) = Rf + β(Rm - Rf)
Expected rate on return (r) = 5% + 1.0(17% - 5%)
Expected rate on return (r) = 5% + 1.0(12%)
Expected rate on return (r) = 5% + 12%
Expected rate on return (r) = 17%
Computation:
Expected rate on return (r) = (D + P1 - P0) / P0
17% = ($2 + P1 - $64) / $64
0.17 = (2 + P1 - $64) / $64
10.88 = P1 - $62
New price (P1) = $72.88
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Answer:
.5%The yield to maturity on 1-year zero-coupon bonds is currently 8.5%; the YTM on 2-year zeros is 9.5%.
Explanation:
