Answer:
The statement is: True.
Explanation:
The Time Value of Money is a concept that states a dollar today is always worth more than a dollar tomorrow. The theory relies on the earning capacity of money. The approach is the reason why entrepreneurs prefer to capitalize on their investments the soonest so the more money available now will represent for them more money accrued in the future.
Answer:
16.59%
Explanation:
First we look at the formula which to determine the future value of the security and then work back to determine the annual return in terms of percentage
Future Value = Present Value x (1 +i)∧n
where i = the annual rate of return
n= number of years or period
We then plug the given figures into the equation as follows
we already know Present value to be $10,000 and the future value to be $100,000 and the number of years to be 15
Therefore, the implied annual return or yield on the investment is
100,000 = 10,000 x (1+i)∧15
(1+i)∧15 = 100,000/10,000 = 10
1 + i = (10∧(1/15))=1.165914
i= 1.165914-1
= 0.1659
= 16.59%
Answer:
PV = $155,343
Explanation:
This question requires application of PV of annuity, according to which:
PV = p [1-(1+r)^-n/r]
P= Periodic Payment
r = rate of period
n = number of periods
r = 3%/12 = 0.25% (monthly), n = 120, P = $1500
PV = 1500 * [\frac{1 - (1 + 0.0025)^{-120}}{0.0025}]
PV = 1500 * 103.5618
PV = $155,343
Answer:
Effect on income= $9,600 increase
Explanation:
Giving the following formula:
Unitary contribution margin= $90
The marketing manager believes that a $7,500 increase in the monthly advertising budget would result in a 190 unit increase in monthly sales.
<u>To calculate the effect on income, we need to use the following formula:</u>
Effect on income= increase in total contribution margin - increase in fixed costs
Effect on income= 190*90 - 7,500
Effect on income= 17,100 - 7,500
Effect on income= $9,600 increase
Answer:
Yield to call (YTC) = 7.64%
Explanation:
Yield to call (YTC) = {coupon + [(call price - market price)/n]} / [(call price + market price)/2]
YTC = {135 + [(1,050 - 1,280)/5]} / [(1,050 + 1,280)/2]
YTC = 89 / 1,165 = 0.07639 = 7.64%
Yield to call is how much a bondholder will earn if the bond is actually called, and it may differ from yield to maturity since the call price is generally higher than the face value, but the yield to maturity generally is longer than the call period.
