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Consider the plane P given by the equation 3x + 4(y + 1) - (z - 5) = 0 and the line l(t) = p0 + tv.
(a) Find a value of v that makes the line perpendicular to the plane P.
(b) Find a value of v that makes the line parallel to the plane P.
(c) Find values for v and p0 that make the line lie in the plane P
What are the lower and upper class limits of the first and second classes?
A rectangle with an area of 32insq. has one side measuring 4in. A similar rectangle has an area of 288in squared. How long is the longer side of the larger rectangle?
Relative to polar coordinates, the position vector of an object moving in the plane can be written as r (t) = r(t)er. Verify that the velocity vector is v(t) = (dr/dt) er + r (dθ/dt)] eθ.
Find the constants. Find the center of mass of the solid bounded below by the cone z2 = x2 + y2 and above by the sphere x2 + y2 + z2 = 2az and whose density is kz.
What are the intercepts of the equation from Part a. of this problem? What are the intercepts from Part b. of this problem? Where would the lines intersect if you solved the system by graphing?
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Evaluate the Area of under one arch of a cycloid using its integration
dunstreets department store would like tonbsp develop an inventory ordering policy of a 95 probability of not stocking
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