Answer:
C. Payback is 10 years
Explanation:
Payback is the number of years it will takes to recover the initial investment, which in this case translates to: how long will it take for Ribelin Corpration to recover the $218,000 investment given the stated cash-flows.
Year Cash-flow Balance
0 (218,000.00) (218,000.00)
1 32,000.00 (186,000.00)
2 18,000.00 (168,000.00)
3 21,000.00 (147,000.00)
4 21,000.00 (126,000.00)
5 21,000.00 (105,000.00)
6 21,000.00 (84,000.00)
7 21,000.00 (63,000.00)
8 21,000.00 (42,000.00)
9 21,000.00 (21,000.00)
10 21,000.00 -
11 21,000.00 21,000.00
12 21,000.00 42,000.00
By end of year 10, total inflows are exactly equal the initial investment, therefore it will take them 10 years
Answer:
so that people don type to fast again like the 20th centruy people
Explanation:
Suppose the government launches a successful advertising campaign that convinces workers with high school degrees to quit their jobs and become full time college students. This would cause the labor force participation rate to decrease.
Let's imagine that the government employs a convincing advertising campaign to persuade those with high school diplomas to quit their jobs and devote their full time to attending college. As a result, the rate of labor force participation would decrease.
The labor force participation rate provides an estimate of the size of the labor force in an economy. The percentage of the working-age, non-institutionalized population, aged 16 and over, that is employed or actively seeking employment is used in the calculation. When paired with the unemployment rates, it can help put the state of the economy in some sort of context.
To know more about labor force refer:
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Answer:
$863,689.50
Explanation:
The computation of the present value of the terminal value is shown below:
The terminal value at the end of the third year is
= Third year Cash flows × (1 + growth rate) ÷ (required rate of return - growth rate)
= $64,000 × (1 + 2%) ÷ (8% - 2%)
= $1,088,000
Now its present value is
= terminal value at the end of the third year ÷ (1 + rate of interest)^number of years
= $1,088,000 ÷ (1 + 8%)^3
= $863,689.50
This is the answer but the same is not provided in the given options
