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Question: People arrive at a self-service cafeteria at the rate of one every 30 ± 20 seconds. Forty percent go to the sandwich counter, where one worker makes a sandwich in 60 ± 30 seconds. The rest go to the main counter; where one server spoons the prepared meal onto a plate in 45 ± 30 seconds. All customers must pay a single cashier, which takes 25 ± 10 seconds. For all customers, eating takes 20 ± 10 minutes. After eating, 10% of the people go back for dessert, spending an additional 10 ± 2 minutes altogether in the cafeteria Simulate until I 00 people have left the cafeteria. How many people are left in the cafeteria, and what are they doing, at the time the simulation stops?
Why would international marketing managers want to standardize the "marketing mix"? Discuss at least two reasons that standardization is preferable. Why would he/she prefer to adapt the "marketing mix"?
Factor z5 + z + 1 into two polynomials with integer coefficients. Find all roots of z6 + z4 + z3 + z2 + 1 = 0
Gives you many perspectives on the same concept. If one type of explanation is not very clear to you, you can then depend on another kind of explanation in another website to understand the concept.
Find the area of the region enclosed by the curves y = 5cos((pi*x)/2) and y = 5-5x^2
Consider the potential interconnectedness of ecosystems. How far afield should we think? Is it enough to only consider your ecosystem?
Rewrite in vertex form, find vertex, state if it is a max or min, graph, and find eq of axis of symmetry
Mathematicians say that division by zero is forbidden. The expression 5/0, for example, is undefined. "Undefined" in this sense means "unable to be determined". Why is this?
Prove that the set of natural numbers will be a ring by using ring definition - set of natural numbers
The time to failure (in months) of a computer follows Weibull distribution with location parameter= 0, scale parameter 2, and shape parameter = 0.35.
A small restaurant was purchased for $407,000 with no down payment and a 6% loan for 20 years. Find the monthly payment.
Let S be a set with n elements and let a and b be distinct elements of S. How many relations R are there on S such.
Together 3 friend earn $32.10 cents per hour. If mark earns 2.35 more per hour than Joaquin, and Sasha earns $0.65 per hour less than mark how much does each friend earn
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