Answer:
11.14%
Explanation:
Blume's formula is used to combine both arithmetic and geometric returns. This is because using arithmetic growth rate exclusively would be overly optimistic for longer time horizons and on the other hand, using geometric growth rates exclusively would be overly pessimistic for short time horizons.
Using the attached formula, plug in the given numbers;
R(T) would be the sale growth rate we need to calculate.
R(T) = 
R(T) =0.0257 + 0.0857
R(T) = 0.1114 as a decimal
Therefore, the forecast sales growth would be 11.14%
<span>the illegal practice of trading on the stock exchange to one's own advantage through having access to confidential information.
</span>
Answer:
b)
Explanation:
Based on the scenario being described within the question it can be said that the most efficient fix for this error would be to use Find and Replace. This is a feature that allows you to type the error that you made, and the console will find every instance of that error throughout the entire document and change each iteration to whatever you want.
Answer:
C
Explanation:
Fewer Movie goers will pay a hier price
Answer:
Results are below.
Explanation:
Giving the following information:
Initial investment= $6,000
<u>To calculate the future value, we need to use the following formula:</u>
FV= PV*(1+i)^n
<u>Compounded annually:</u>
n= 20
i= 0.035
FV= 6,000*1.035^20
FV= $11,938.73
<u>Compounded semi-annually:</u>
n=20*2= 40
i= 0.035/2= 0.0175
FV= 6,000*(1.0175^40)
FV= $12,009.58
<u>Compounded quarterly:</u>
n= 20*4= 80
i= 0.035/4= 0.00875
FV= 6,000*(1.00875^80)
FV= $12,045.78
<u>Compounded monthly:</u>
n= 20*12= 240
i= 0.035/12= 0.00292
FV= 6,000*(1.00292^240)
FV= $12,079.84
<u>Compounded weekly:</u>
n= 20*52= 1,040
i= 0.035/52= 0.000673
FV= 6,000*(1.000673^1,040)
FV= $12,078.71
<u>Compounded daily:</u>
n= 20*365= 7,300
i= 0.035/365= 0.000096
FV= 6,000*(1.000096^7,300)
FV= $12,091.78