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A firm wishes to bid on a contract that is expected to yield the following after-tax net cash flows at the end of the year.YEARNET CASH FLOW15,00028,00039,00048,00058,00065,00073,0008 -1,500
To secure the contract, the firm must spend $30,000 to retool its plant. This retooling will have no salvage value at the end of the 8 years. Comparable investment alternatives are available to the firm that earns 12 percent compounded annually. The depreciation tax benefit from the retooling is reflected in the cash flows in the table.A. Compute the projectÂ's net present value.B. Should the project be abandoned?C. What is the meaning of the computed net present value figure?
which of the following relations in 0123 are equivalence relations? if the given relation is an equivalence relation
Find the derivative of f(x)= (3-4x^2)/(x^2-x-6) and then determine intervals of increase/decrease,local max and min values and points of concavity or inflection.
Using Excel to graph, prove whether the following equation could possibly be an identity or determine if it is definitely not an identity.
A 17.28 foot ladder is leaning against a vertical wall. If the bottom of the ladder is being pulled away from the wall at the rate of 6 feet per second, how fast is the area A of the triangle formed by the wall, the ground, and the ladder changing..
The total cost of the fencing along three sides comes to $2130. What are the lot's dimensions?
The cup on the 9th hole of a golf course is located dead center in the middle of a circular green which is 35 feet in radius. Your ball is located as in the picture below.
Find the solution to the given system for the given initial condition
It is estimated that the demand for a manufacturer's product is increasing exponentially at an instantaneous rate of 3% per year. If the current demand is increasing by 8000 units per year.
1. in management how important is it that you learn to use mathematics to solve problems? how valuable is an mba degree
This data shows the temperatures on randomly chosen days during a summer class and the number of absences on those days. (temperature, number of absences) (72, 3), (85, 7), (91, 10), (90, 10), (88, 8), (98, 15), (75, 4), (100, 16), (80, 5)
Compute the derivative of each of the following. You need not simplify the result.
during the first part of a trip, a canoeist travels 100 miles at a certain speed. the canoeist travels 25 miles on the second part of the trip at a speed of 5 mph slower. the total time for the trip is 4 hrs. what was the speed on each part of the..
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