Answer:
current share price = $85.96
Explanation:
Find the PV of each dividend
PV= FV / (1+r)^t
r= required return
t= total duration
PV(D1) = 18 / (1.14)= 15.78947
PV(D2) = 14 / (1.14^2) = 10.77255
PV(D3) = 13 / (1.14^3) = 8.774630
PV(D4) = 7.50 / (1.14^4) = 4.44060
PV(D5 onwards) is a two-step process, first PV of growing perpetuity;
PV(D5 onwards) at yr4 =[7.50*(1+0.04) ] / (0.14-0.04) = 78
second, finding PV today ; PV(D5 onwards) at yr 0 = 78 / (1.14^4) = 46.18226
Add the PVs to get the current share price = $85.96
Answer:
0.37
Explanation:
The formula to compute the debt ratio is shown below:
= Total liabilities ÷ Total assets
where,
Total liabilities would be
= Current liabilities + Long term liabilities
= $75,000 + $35,000
= $110,000
And, the total assets would be
= $300,00
Now put these values to the above formula
So, the ratio would equal to
= $110,000 ÷ $300,000
= 0.37
With prestige goods and services, a higher price may, but not always, result in a higher sales volume.
<h3>What do economists mean by prestige goods?</h3>
Numerous products and services have prestige value, elevating the standing of their owners or users. Such items are referred to be prestige (or status, or positional) goods. These prestige products include things like jewelry, designer apparel, expensive homes and vehicles, and lavish entertainment.
<h3>Why is the demand curve for prestige items different?</h3>
Prestige goods may actually see an increase in demand as a result of price increases since customers perceive them to be more value. The demand curve slopes upward in certain circumstances.
To know more bout Prestige products visit:
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Answer:
Total FV= $2,555,406.98
Explanation:
Giving the following information:
Investment 1:
Monthly deposit= $300
Number of months= 12*45= 540
Interest rate= 0.09/21= 0.0075
Investment 2:
Monthly deposit= $500
Number of months= 12*20= 240
Interest rate= 0.09/21= 0.0075
To calculate the future value, we need to use the following formula on each investment. <u>I separated into two to simplify calculations.</u>
FV= {A*[(1+i)^n-1]}/i
A= monthly deposit
<u>Investment 1:</u>
FV= {300*[(1.0075^540) - 1]} / 0.0075
FV= $2,221,463.54
<u>Investment 2:</u>
FV= {500*[(1.0075^240) - 1]} / 0.0075
FV= $333,943.44
Total FV= $2,555,406.98