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Question: A model rocket is shot into the air at an angle with the earth of about 60°. The rocket is going fast initially but slows down as it reaches its highest point. It picks up speed again as it falls to earth.
(a) Sketch a graph showing the path of the rocket. Draw several velocity vectors on your graph.
(b) A second rocket has a parachute that deploys as it begins its descent. How do the velocity vectors from part (a) change for this rocket?
Consider the parallelepiped ABCDA1B1C1D1. Given the coordinates of four vertices A(2,-2,1), B(3,-1,2), D(3,-1,1), A1 (4,-3,4), find The volume of the parallelepiped and The distance from A1 to the plane ABC.
Investigate some possible alternatives.- Generate a sequence of pseudorandom numbers with a triangular distribution between 0 and 2.-
Pete Smith found in his attic a Woody Woodpecker watch in its original box. It had a price tag on it for $4.50. The watch was made in 1949.
Boors operates with out of date technology and has constant cost of (MC = AC) $2 per unit where as Cudweiser has constant cost of $1 per unit. What is Boor's response function?
simulate 106 outcomes x y wherex r costheta y rsinthetawith theta u0 2pi and r 5 s with s exp1 independently of
If the profit function is differentiable, the envelope theorem implies that Dp(q) = z(q), that is, the derivative of the profit function at a point is simply.
In a study of worker efficiency at Wong Laboratories it was found that the number of components assembled per hour by the average worker t hours after starting work could be modeled by the formula.
Calculate the mean and standard deviation of the random variable X associated with these data.
A company's records indicate that on any given day, 1% of their day shift employees and 2% of the night shift employees will miss work. Sixty percent of the employees work the day shift.
How do you determine the number of turning points of a polynomial equation?
During 1 year a beach eroded 1.2 m to a line 48.3 m from the wall of a building. If the erosion is 0.1 m more each year than the previous year.
Find the absolute max and min values of f(x)=l+6x-3x^3 over the closed interval [0,4].
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