Based on the amount it would cost to build the machine and the interest rate as well as the payoff, the following are true:
a. The machine will take a year to build which means the payoff will only start coming in next year.
First find the present value of the perpetuity:
= 70 / 5%
= $1,400
You then need to find the present value of the above in the current period:
= 1,400 / ( 1 + 5%)
= $1,333
NPV is:
= 1,333 - 1,000 cost
= $333
B. If the amount produced increases by 1%, you should use the Gordon Growth Model:
<em>= Next payoff / ( Interest - Growth)</em>
=70/ ( 5% - 1%)
= $1,750
Take this to current year:
= 1,750 / 1.05
= $1,667
NPV will be:
= 1,667 - 1,000
= $667
Find out more about NPV at brainly.com/question/7254007.
Answer:
5.71%
Explanation:
The after tax cost of debt=pretax cost of debt*(1-t)
where t is the tax rate of 35% or 0.35
pretax cost of debt=yield to maturity
The yield to maturity can be determined using rate formula in excel as below:
=rate(nper,pmt,-pv,fv)
nper is the number of coupon interest payable by the bonds i.e 12 coupons in 12 years
pmt is the annual coupon=$1000*9.5%=$95
pv is the current market price-flotation cost=$1,100-$48=$1052
fv is the face value of $1000
=rate(12,95,-1052,1000)=8.78%
After tax cost of debt=8.78%
*(1-0.35)=5.71%
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Answer:
$21,000
Explanation:
initial investment $25,000
we need to determine the expected value of every possibility:
- $15,000 loss ⇒ 20% x $10,000 = $2,000
- $29,000 loss ⇒ 15% x $5,000 = $750
- $40,000 gain ⇒ 5% x $65,000 = $3,250
- break even ⇒ 60% x $25,000 = $15,000
total expected value = $21,000
