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A rectangular box is to have a square base and a volume of 40 ft3. If the material for the base costs $0.30 per square foot, the material for the sides costs $0.05 per square foot, and the material for the top costs $0.20 per square foot, determine the dimensions of the box that can be constructed at minimum cost.
Using the weights of M&Ms (in g) from the six different color categories listed in Data Set 18 in Appendix B, the STATDISK results from analysis of variance using a 0.05 significance level. Identify the test statistic, critical values, and P-value...
Quantitative tools & techniques are basically important for improving the qualit of managerial decisions.examine the statement & discuss the role of quantittative techniques in planning & control of business activity.
For three topics/problems from this semester (calculus 2) that interest you, describe it, give an example, and solve it. Your score will depend on the difficulty of the problems/topics you choose and the clarity, completeness, and correctness of your..
find a record breaking temperature in degree celsius for a town or city in a country other than the united states.
billy likes to go cycling. His bike has wheels of diameter 75cm. He has invented a counter for his bike , which counts the number of revolutions the wheel make. one day the counter shows 250 revolutions. How far has billy cycled? Give your answer ..
Find the volume of a pyramid of height 160 feet that has a square base of side 300 feet. These dimensions are half those of the pyramid in example 2.1. How does the volume compare?
Write a function for your profits for each price you charge. This is done by multiplying (P-.5) times your function (y= -100x + 250). I.e. if your function is Cups Sold = 1000 - 100P, your profit function would be (P - .5)*(1000 - 100P).
Give the horizontal asymptotes. Graph the function by dividing the axis and tell if the graph is above or below the axis for it's intervals.
Suppose instead that the town experiences growth that can be modeled by the following: where t is the number of years from 2010.
a rancher wishes to enclose a rectangular corral with 320 feet of fencing. the fencing only required 3 sides because of an existing wall. what are the dimensions of the corral of maximum area?
What are branch points and branches. What is the principal branch. What are the 2 branches of z^.5; which is the principal branch
Find whether the given information results in one triangle.
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