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Question: (a) In Exercise, suppose that there is only one ambulance available. Any calls that arrive while the ambulance is out must wait. Can one ambulance handle the work load?
(b) Simulate with x ambulances, where x = 1,2,3, or 4, and compare the alternatives on the basis of length of time a call must wait, percentage of calls that must wait, and percentage of time the ambulance is out on call.
Exercise: Ambulances are dispatched at a rate of one every 15 ± 10 minutes in a large metropolitan area. Fifteen percent of the calls are false alanns, which require 12 ± 2 minutes to complete. All other calls can be one of two kinds. The first kind are classified as serious. They constitute 15% of the non-false alarm calls and take 25 ± 5 minutes to complete. The remaining calls take 20 ± 10 minutes to complete. Assume that there are a very large number of available ambulances, and that any number can be on call at any time. Simulate the system until 500 calls are completed.
The first transformation A1 shears vertically and then compresses each column of pixels; the second transformation A2 shears horizontally and then stretches each row of pixels.
if the feasible region of a linear programming problem is unbounded can we always conclude that the problem is
Find the amount of work in foot-pounds required to empty the trough by pumping the water over the top. Note: The weight of water is pounds per cubic foot.
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An investor invested a total of $2,500 in two mutual funds. One fund earned a 4% profit while the other earned a 25 profit. If the investor's total profit was $78, how much was invested in each mutual fund?
Using the least squares method answer the following. What are the main strengths of this method?
Explain in detail using the correct formula, how to complete cost of goods manufactured.
Suppose we have the normal's to surface z(x, y) at location A, B, C and D as shown in the corresponding locations in the figure below. Compute the surface gradient for all for 4 locations. Explain
The average life of a small motor is 10 years with a standard deviation of 2 years. Themanufacturer replaces free all motors that fail while under guarantee.
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Prove the triangle inequality starting with: |V+W|^2. You must use Re (less than or equal to) | | and the Schwarz inequality.
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