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Determine the probability of each option being preferred by the company's cardholders.
Find elementary matrices E,F,G and a matrix R in row-echelon form such that the following matrix A is equal to EFGR.
Differential equations with initial conditions - Evaluate and graph the solution, and indicate whether the solution makes sense for all time.
To make an open-top rectangular box, a 3 inch by 5 inch rectangular sheet of cardboard has congruent squares cut from each corner. What are the dimensions of the maximum volume, and what is the volume of that box?
a semicircular plate with a radius of 1 sticks straight down into fresh water with the diameter along the surface. Find the force of the water on side of the plate. The weight-density of water is 62.4 lb/ft^3.
a field is in the shape of a trapezoid. the altitude of the trapezoid is 120 feet and the bases of the trapezoid are 180 feet and 200 feet. what is the are of the field?
A random variable y has a Rayleigh distribution, if and only if its probability distribution is given by:f(y)=2(alpha)y^(-alpha y^2) , y>0 and alpha>0
HP has endoints H (-4, 2 * square root of 3) and P (1, - square root of 18) Find the coordinates of the image HP after a dilation centered at the origin with k=2/3.
Let X be the number of random numbers selected from {0,1,2,...,9} independently until 0 is chosen. Find the probability mass functions of X and Y = 2X + 1.
A 1024 × 768 image is displayed, noninterlaced, at a rate of thirty frames per second.
Find the variance for the given data. Round your answer to one more decimal place than the original data.
Find an equation of the tangent plane to the parametric surface x=-2rcos(theta), y=-3rsin(theta), z=r at the point (-2sqrt(2),-3sqrt(2),2) where r=2, theta=pi/4
The base of a rectangular tank is 3m by 4m and is 10m high. Water is added at a rate of 8m^3/min.Find the rate of change of water level when the water is 5m deep.
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