Answer:
5. 11.1%
Explanation:
the options for this question are missing:
- 5%
- 7.8%
- 10%
- 10.5%
- 11.1%
I prepared the following equation:
$100,000 = $45,000(1 + i)³ + x(1 + i)⁵
There is something that we must remember about zero coupon bonds, and that is that they are sold in thousands. This equation is complex, but there is an easier way to solve it. We can plug in the options to determine which % will result in a possible answer.
The answer is 11.1%, since the other options resulted in numbers which are not even close to a thousand.
$100,000 = $45,000(1.111)³ + x(1.111)⁵
$100,000 = $61,709.88 + 1.2763x
$38,290.12 = 1.2763x
x = $38,290.12 / 1.2763 = $30,000
The decisions made by producers and consumers drive all economic choices.
Answer:
Residual income=$374,088
Explanation:
Calculation for Cabell Products division's residual income
Formula for Residual income is:
Residual income = Net operating income - ( Average operating assets * Minimum required rate of return )
Residual income= $686,400-($2,402,400*13%)
Residual Income=$686,400-$312,312
Residual income=$374,088
Therefore the division's residual income is closest to:$374,088
Answer:
Annual Interest will be $1,103.21
Explanation:
Reinvesting on 1% per working will enable a fund manager to compound the earning to 250 trading days per year.
Use following formula to calculate the the amount investment after compounding 250 days.
F = P ( 1 + r/n )^n
n is the number of period in a year. and r/n is the interest per day which 1%.
F = 100 ( 1 + 0.01 )^250
F = $1,203.22
Return = $1,203.22 - $100 = $1,103.21
Another way:
Effective Annual rate = ( 1 + 0.01)^250 - 1
Effective Annual rate = ( 1.01)^250 - 1
Effective Annual rate = 11.0321 = 1,103.21%
F = 100 x 1103.21% = $1103.21