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Consider the region bounded by x2 + y2 = 64 with x ≥ 0, and y ≥ 0. A solid is created so that the given region is its base and cross-sections perpendicular to the x-axis are squares. Set up a Riemann sum and then a definite integral needed to find the volume of the solid.
a. What is the approximate volume of a slice perpendicular to the x-axis?
b. In your definite integral what is the lower endpoint?
c. In your definite integral what is the upper endpoint?
Find the range for the measure of the third side of a triangle with the given two sides 31 and 4.
find the lengths of both circular arcs of the unit circle connecting the point 10 and the endpoint of the radius that
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Mary's age now is 6 years more than twice the sum of the ages of her two children. In 3 years her age will be 22 years less than three times the sum of their ages. How old is Mary now?
A rock is thrown upward from the edge of a cliff. The rock follows the equation below. s = [b] x [d] + 64t - 16t2 What is the greatest height above the ground that this rock will go
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Using the following data, prepare a run chart, scatter chart, and control chart. A late surgery is defined as any surgical operation that was started more than 30 minutes after its scheduled time (Table 14-4)
Consider the CVP graphs below for two providers operating in a fee-for-service environment and assuming the graphs are drawn to the same scale, which provider has the greater fixed costs? The greater variable cost rate? The greater per unit revenue..
Compute the integral of 4y^3 dx -2x^2 dy around the square bounded by the lines y=+/- 1 and x=+/-1. Directly by performing the line integration.
Find all the solutions for b equals the zero vector - Apply elimination and back substitution and write the LU factorization of the system. use b=Lc and c=Ux to solve the system.
What are the units of the following partial derivatives? What are their practical interpretations? What do you expect theirsigns to be?
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