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sketch the graph of a fuction whose domain eqauls the interval [1,3] and whose range equals the interval [-2,4]
Set up an equation for the perimeter involving only L, the length of the rectangle. b. solve this equation algebraically to find the length of the rectangle. Find the width as well. show your work
He has 790 feet of fencing available to complete the job. What is the largest possible total area of the four pens?
Solve each of the following initial value problems: Check to see if eigenvectors are multiples of the given eigenvectors.
A stack of 12 papers contains three "A" papers. If three papers are selected, what is the probability
A 410-ft weather tower used to measure wind speed has a guy wire attached to it 175 ft above the ground. The angle between the wire and the vertical tower 57degrees. Determine the lengh of the guywire.
Wing has different books to arrange on a shelf: 4 blue, 3 green, and 2 red. In how many ways can the books be arranged on a shelf? If books of the same color are to be grouped together, how many arrangements are possible?
Two boxes of light bulbs are in a warehouse. Box 1 contains 95 good bulbs and 5 defective bulbs, while box 2 contains 90 good and 10 defective bulbs.
Identify the definite integral that represents the area of the surface formed by revolving the graph of f (x)= x^3 on the interval [0,1] about the y-axis.
Show the mass as triple integral and solve the integral using spherical polar coordinate and Use the spherical coordinate integral to evaluate
A car rental agency rents 220 cars per day at a rate of 27 dollars per day. For each 1 dollar increase in the daily rate, 5 fewer cars are rented. At what rate should the cars be rented to produce the maximum income, and what is the maximum income..
Suppose that S and T are sets of size m and n, respectively. Choose a representation of these sets that makes it possible to implement Intersection(S,T), which returns S ? T , in time O((m + n) log m). Explain how the intersection is found and arg..
An open rectangular box has volume of 32 cubic cm. What are the lengths of the edges giving the minimum surface area?
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