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Draw and label two different boxes that would each hold 60 cubic feet of merchandise. calculate the amount of cardboard that would be needed to make each box ( surfaces only dont worry about any overlapping parts). give the price of each box if cardboard is sold 0.01$ per 5 square ft. lastly tell which box is the least expensive and by how much.
Four positive numbers, each less than 90, are rounded to the first decimal place and then multiplied together. Use differentials to estimate the maximum possible error in the computed product that might result from the rounding.
If Jane has a part-time teacher for her economics course, what is the probability that she is taking a night class?
Determine the width of a river that flows due east, if the surveyor finds that a tree on the opposite bank had a bearing of 22 30 E from a certain point and bearing N 15 W from a point 400 feet downstream.
Find the 98% confidence interval on the proportion of all such gloves that are shorter than 9 inches
Kellam Images prints snack food bags on long rolls of plastic film. The plant operates 250 days a year. The daily production rate is 6000 bags, and the daily demand is 3500 bags. The cost to set up the design for printing is $300. The holding cost..
The length of a rectangle is 5m more than twice its width, and the area of the rectangle is 42m^2 . Find the dimensions of the rectangle.
Recall that a graph G is randomly Eulerian from a vertex x if and maximal trail starting at x in an Euler circuit. (If T = xx_1 ... x_l, then T is a maximal trail starting at x iff x_l is an isolated vertex in G - E(T).)
A driver involved in an accident claims he was going only 42 MPH. When police tested his car, they found that when his brakes were applied at 42 MPH, the car skidded 160 feet before coming to a stop.
Let S be the part of the plane 2x+2y+z=2 which lies in the first octant, oriented upward. Find the flux of the vector field F=4i+1j+2k across the surface S.
a ski lift that runs to the top of a hill has a rise of 1/9. The horizonal distance from the bottom of the lift to the center of the mountain is 7000 feet. How hight is the hill?
Let E and F be non-zero-probability events. If E and F are mutually-exclusive, can they also be independent?
Suppose that X1=-1, x2=2, x3=4, x4=-3 is a solution of a non-homogeneous linear system Ax = b and that the solution set of the homogeneous system Ax=0 is given by the formulas:
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