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Question: Storage tanks to hold a highly corrosive chemical are currently made of material Z26. The capital investment in a tank is $30,000, and its useful life is eight years. Your company manufactures electronic components and uses the ADS under MACRS to calculate depreciation deductions for these tanks. The net MV of the tanks at the end of their useful life is zero. When a tank is four years old, it must be relined at a cost of $10,000.
This cost is not depreciated and can be claimed as an expense during year four. Instead of purchasing the tanks, they can be leased. A contract for up to 20 years of storage tank service can be written with the Rent-All Company. If your firm's after-tax MARR is 12% per year, what is the greatest annual amount that you can afford to pay for tank leasing without causing purchasing to be the more economical alternative? Your firm's effective income tax rate is 40%. State any assumptions you make.
Consider Example, illustrating the use of Johnson's algorithm for three machines. List all optimal solutions for this example.
For problems requiring computations, please ensure that your Excel file includes the associated cell computations and/or statistics output; this information is needed in order to receive full credit on these problems.
A particle, starting at (5, 0), transverses the upper seicrcle x2 + y2 = 25 and returns to its position along the x- axis. Find the work done on the particle by a force
Consider an M/M/2/2 system with exponential breakdowns (rate ß) and repairs (rate ?). The machines are identical and when one machine breaks down.
Nowadays it is very important to reduce one's carbon "footprint" (how much carbon we produce in our daily lifestyles).
A random sample of 150 students attending Iowa State University has a mean age of 20.3 years and a standard deviation of 1.2 years, while a random sample.
Show that the final parity check in a horizontal and vertical parity check code, if taken as the modulo 2 sum of all the data bits, is equal to the modulo.
What do you mean by these differential constraints and how to obtain these solution using constrained equations (11) to (22).
Customer arrivals at a bark are random and independent: the probability of an arrival in any one-minute period is the same as the probability of an arrival.
Suppose P(A\B) = P(A), P(A and B) = .42, and P(A) =0.6. What is P(B)?
In a competitive market, the supply schedules is p = 4 + 0.25q and the demand schedule is p = 16 - 0.5q. What would happen to the price paid by consumers.
How could you verify this? Create a null and alternate hypothesis for one of these issues.
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