Businesses and entrepreneurs are more willing to take up projects with high relative profit because they are looking for profits.
Explanation:
The government sponsored projects which are on offer do not generate as much revenue for a firm that they can earn for a similar project in which the per unit cost of production will be covered better as the consumer will be paying them more.
In government funded projects, they will not receive enough benefits from the government to cover their costs and justify the price drop which comes with people expecting lower rates from products associated with the work of the government.
Thus is it viable to work on private projects more.
Answer:
Here we need to find the length of an annuity. We know the interest rate, the PV, and the payments. Using the PVA equation:
PVA =C({1 – [1/(1 +r)t]} /r)
$14,500 = $500{[1 – (1/1.0155)t] / 0.0155}
Now we solve for t:
1/1.0155t = 1 − {[($14,500)/($500)](0.0155)}
1/1.0155t= 0.5505
1.0155t= 1/(0.5505) = 1.817
t = ln 1.817 / ln 1.0155 = 38.83 months
<u>Account will be paid off in 38.83 months.</u>
Answer:
b. False
Explanation:
It is the opposite, when several systems operate in parallel, total system capacity is the lowest value of the individual system capacities.
For e.g., sectors A, B and C operate in parallel. Sector A can handle 100 units per hour, sector B can handle 150 units per hour and sector C can handle 75 units per hour. The system's capacity is 75 units per hour. If you want to operate at 100 units per hour, a queue will in sector C.
Answer:
Today, the investment is worth $31,997.29
Explanation:
Giving the following information:
An investment offers $5,900 per year for 15 years, with the first payment occurring one year from now. The required return is 6 percent
First, we need to calculate the final value, using the following formula:
FV= {A*[(1+i)^n-1]}/i
A= annual pay= 5,900
n= 15
i= 0.06
FV= {5,900*[(1.06^15)-1]} / 0.06= $137,328.22
Now, we can determine the present value:
PV= FV/ (1+i)^n
PV= 137,328.22/ 1.06^25= $31,997.29
Answer:
B. $14,600
Explanation:
The annual cash inflows associated with the machine can be found by the following expression, where 'r' is the company's discount rate of 12% and 'n' is the useful life of the equipment of 18 years:
Annual cash inflows are $14,600.
