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Davidson-Harley makes scooters. Output rate is 2,000 units per month. Assume one eight hour shift per day, and 20 working days per month. Each scooter has an engine, and each engine has two crankshaft bearings. Manufacturer of this component (bearings) is located nearby, and supplies them in batches of 35 pieces. The supplier is somewhat unreliable, and Davidson-Harley management likes to use a safety factory of 0.3 or 30%. Given this information, determine the number of kanbans required. Show details of your analysis.
A bookstore sells a total $4500 worth of math books, $3000 worth of science books, and $1200 worth of history books. the book store also sells several other types of books. the total sales are $11,000.
Find the probability that a randomly selected degree is not in Business & is not in Engineering?
Find the probability that a loaf is smaller than twenty-three ounces?
How many passengers are required in the sample to reduce in half the sampling error within which we need to estimate the proportion of passengers who had purchased tickets for more than $400 over a year's time?
What is the probability that a randomly selected bike that did not pass inspection came from assembly line B?
Create an integral whereby you are forced to use all four types of integration. Work the problem and explain why each (u-substitution, trig substitution, fractions, parts) are all needed.
Let S be a subset of a set X. Let R be the ring of real-valued functions on X, and let I be the set of real-valued functions on X whose restriction to S is zero.
Explaining how to derive the formula for the distance between two points -Prepare an essay of 1,000 words explaining how to derive the formula for the distance between two points in analytic geometry 3-space.
Prove that the mapping a(g) = g^-1 for all g in G is an automorphism if and only if G is Abelian. An isomorphism from a group G onto itself is called an automorphism of G.
From a total of 15 people, three committees consisting of 3, 4, and 5 people, respectively, are to be chosen. How many such sets of committees are possible if there is no restriction on the number of committees on which a person may serve?
The relation between the dependent & the independent variables & the strength of the relationship. Also test to see if the estimates are significant.
Calculate the reduced row echelon form of the following matrices. Approximate answers should be entered to at least 4 decimal places.
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