Answer:
The company or government goes into debt to those who purchase the bonds.( B.)
If it’s free then I don’t think they need to determine the price bc it’s free
Answer:
The withdrawals will be of $ 11,379.014 per month
Explanation:
Future value of the annuities:
C 750.00
time 360(30 years x 12 monhs per year)
rate 0.008333333 (10% / 12 months)
PV $1,695,365.9436
C 250.00
time 360 (30 years x 12 monhs per year)
rate 0.005 (6% / 12 months)
PV $251,128.7606
Total 1,695,365.84 + 251,128.76 = 1.946.494,6
and from here we withdraw for 25 years:
PV 1,946,495
time 300 (25 years x 12 months)
rate 0.004166667 (5% / 12 months)
C $ 11,379.014
Answer:
The answer is
A. 26.46%
B. $5,958,354.88
Explanation:
A.
IRR = CFo/(1 + IRR)^0 + CF1/(1 + IRR)^1 + CF2/(1 + IRR)^2 + CF3/(1 + IRR)^3 + CF4/(1 + IRR)^4 + CF5/(1 + IRR)^5
CFo = -$10,000,000
CF1 = $3,000,000
CF2 = $3,500,000
CF3 = $4,000,000
CF4 = $4,900,000
CF5 = $5,000,000
Using a financial calculator;
IRR = 26.46%
B.
NPV = -CFo + CF1/(1+ r)^1 + CF2/(1 +r)^2 + CF3/(1 + r)^3 + CF4/(1 + r)^4 + CF5/(1 + r)^5
CFo = -$10,000,000
CF1 = $3,000,000
CF2 = $3,500,000
CF3 = $4,000,000
CF4 = $4,900,000
CF5 = $5,000,000
Using a financial calculator;
NPV = $5,958,354.88
Answer:
$258077.04
Explanation:
The cost of the house is $350,000
Apply compound interest formula
A=P(1+r/n)^nt
where
A=amount of loan after the period has elapse=?
P=principal deposit amount=$50,000
r=rate of interest in decimal form=0.07%
t=time taken for the loan to mature
n=1
A=$50,000(1+0.07)^9
A=$50,000*(1.07)^9
A=$91922.96
Remaining balance =$350000-$91922.96=$258077.04
