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A company sells seven types of boxes, ranging involume from 17 to 33 cubic feet. The demand andsize of each box is given in Table 7. The variablecost (in dollars) of producing each box is equal tothe box's volume. A fixed cost of $1,000 isincurred to produce any of a particular box. If thecompany desires, demand for a box may besatisfied by a box of larger size. Formulate and solve a shortest-path problem whose solution will minimize the cost of meeting the demand forboxes
the gardeners at middleton place gardens want to plant a total of 45 white and pink hydrangeas in one flower bed. in
Suppose the velocity v (in m/s) of a some moving object can be computed by the formula v=10t+4, where t (in s) is the time elapsed. What is the biggest possible error (worst case) of v if the error in the measurement of t is known to be less than 0..
Calculate the mean, variance, and standard deviation of this distribution.
A motel cleark counts his 1 dollar bills and his 10 dollar bills at the end of a day. He finds that he has a total of 64 bills, having a combined monetary value of $190. Find the number of bills of each denomination that he has.
The base of a rectangle lies on the -axis, while the upper two vertices lie on the parabola . Suppose that the coordinates of the upper right vertex of the rectangle are . Express the area of the rectangle as a function of .
a balloon rises straight up from the corner of 69th and normal at 10 ftsec. what is the rate of change of the angle of
assume youve the functions fx x2 and gx 2x both with domain x ge 0. which function will increase faster on this
Determine the mass the vessel
Find the probability that during any given day three machines will break down.
1. Determine the equation of a graph of f(x) = x^2 that has been transformed so that it now has a vertex of (4,-1) opens down, and was stretched so that it passes through the point (5,-3).
how much money is invested in bonds and how much in certificates of deposit? Explain in detail.
1) ______ Find the intervals on which the functionf(x)=x^(2⁄3) (10-x) is increasing and decreasing. Sketch the graph of y=f(x) and identify any local maxima and minima. Any global extrema should also be identified.
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