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1) Find the volume of the solid generated by revolving the following region about the y-axis.
The region in the first quadrant bounded above by the parobola y=x^2, below by the x-axis, and on the right by the line x=3.
2) Find the volume of the solid generated by revolving the region bounded by x=2y^2, x=0, y=-2, and y=2 about the y-axis.
The volume of the solid generated by revolving the region bounded by x=2y^2, x=0, y=-2, and y=2 about the y-axis is ___ cubic units.
Discuss the relationship between the sum of the probabilities in a probability distribution and the total area represented by the bars in a probability histogram
Find the amount of paint needed to paint a region that is the shape of a parabola...15 meters tall with a base of 10 meters if 1 liter of paint covers 10 square meters.
Eliminate the parameter to find a Cartesian equation of the curve.
I was one-tenth of a mile from the intersection, while she was three-twentieths of a mile from it. How fast were we approaching each other at that instant?
Matrice operations solve the problem.
Given the situation described, identify the type of sampling involved. A fraternity assigned an ID number to each of its current pledges.
From the concepts in the readings from Week Two, provide at least one real-world application of algebraic concepts as it would apply to one of the following areas: business, health and wellness, science, geometry or other math concepts, or sports.
Biased Bernoulli Process, Suppose that two teams that meet in the world series are closely matched: the better team wins a given game with a probability of .55
The plan for a 20ft-by-12ft patio has a square garden in the middle of it. If each side of the garden is x ft, the function y = 240-x^2 gives the area of the patio without the garden in square feet.
Suppose that the weight (in pounds) of an airplane is a linear function of the total amount of fuel (in gallons) in its tank. When graphed, the function gives a line with a slope of 6.4.
Show that if R and S are commutative rings with 1, phi:R-->S is a homomorphism of R onto S, and I is an ideal of R, then phi[I]={phi(r): r included in I} is an ideal of S.
The robot gets out of the well (carrying the wrench) by climbing up the cable with one end of the cable still attached to the robot. How much work does the robot do in climbing to the top of the well?
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