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Question: INVENTORY CONTROL AND PLANNING. The Camera Store sells 960 Yamaha A35 digital cameras per year. Each time an order for cameras is placed with the manufacturer, an ordering cost of $10 is incurred. The store pays $80 for each camera, and the cost for holding a camera (mainly due to the opportunity cost incurred in tying up capital in inventory) is $12/year. Assume that the cameras sell at a uniform rate and no shortages are allowed.
a. What is the EOQ?
b. How many orders will be placed each year?
c. What is the interval between orders?
A rancher has 288 feet of fencing to enclose two adjacent rectangular corrals. What dimensions will produce the largest total area.
Give an example of a nonlinear system of two equations in two unknowns having: Based on your work, how would you devise a method for finding such a system having exactly n solutions?
a factory consists of m machines m1 ... mm and needs to process n jobs every day. job j needs to be processed once by
Show that for any two imputations x, y in the core of a coalitional game (N; v), and for all α ∈ [0, 1], the imputation αx + (1 - α)y is also in the core of the game (N; v).
After reading this week's literature, consider how each article relates to the topics of quality and corporate social responsibility. What research questions or apparent gaps come to mind?
Information on a packet of seeds claims that the germination rate is 92%. The packet contains 160 seeds. We will treat the packet as a random sample of seeds. Find the standard error of the proportion. Show 4 decimal places in your answer.
Imagine that the earth is a perfect sphere, and that a metal wire is wrapped around its equator, fitting snugly against the surface. Now imagine that we cut this wire in one spot and splice in an additional 100 meters of wire
(a) How much is in the account after the last deposit is made? (b) How much was deposited? (c) What is the amount of each withdrawal? (d) What is the total amount withdrawn?
Explain with an example how to use the LCD (Least Common Denominator) to simplify a complex fraction.
Find the first five natural frequencies and normalized mode shapes for a nonuniform bar with α(x) = (1-0.5x)2 which is fixed at x = 0 and free at x = 1 such that y(0) = 0 and dy/dx(1) = 0
Assume that one is aware of the fact that Prob(A(x) = α) ≤ 1/4 for every wrong result α (i.e., that the probability of computing any specific wrong result is at most 1/4). Can this knowledge be used to design a useful randomized algorithm for F?
Given the following table, make a PERT diagram, and determine the project time and the critical path. Provide a justification on how you obtain your project time and critical path.
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