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Question: 1. Estimate the mean of 2U, where U is a uniform random variable. What is the true value?
2. It is conjectured that if Xl and X2 are Gaussian random variables, then by subtracting them (let Y = X1 - X2), the probable range of values should be smaller. Is this true?
Billy Smith smudged his lollypop at a point on the wall of the living room 1 foot from the floor and 5 feet from each corner. A fly with a broken wing is standing on the opposite side wall 1 foot from the ceiling and 6 feet from each corner. I..
The volume of a cylinder (think about the volume of a can) is given by V = pi r2h where r is the radius of the cylinder and h is the height of the cylinder. Suppose the volume of the can is 100 cubic centimeters.
Using your technology, compute A5 and use it to ?nd u5 and y5.4. Explain why A is diagonalizable. Find (by hand) a matrix P and a diagonal matrix D for which A = PDP-1. Use your technology to calculate D10, and use it to ?nd A10, u10, and y10. Con?rm..
A student graduated from a 4-year college with an outstanding loan of $9650 where the average debt is $8455 with a standard deviation of $1865.
Solve for the steady-state temperature distribution in a thin flat plate covering the rectangle 0 = x = a, 0 = y = b if the temperature on the vertical sides.
Archimedes principal of buoancy states that an object submerged in a fluid is buoyed up by a force equal to the weight of the fluid the object displaces.
Katrina wants to estimate the proportion of adults who read at least 10 books last year. To do? so, she obtains a simple random sample of 100 adults.
Find how much radioactive material remains after 8 hours. Round your answer to the nearest thousandth.
Lawrence buys his friends candy in the morning for $5 a box, but forgot some of his friends, so he went back to the candy shop and purchased the same candy but they had increased in price. He paid $7 a box. Let t represent the number of boxes of c..
RACETRACK DESIGN The accompanying figure depicts a racetrack with ends that are semicircular in shape. The length of the track is 1760 ft (1/3 mi).
Let E be the region in R3 bounded by the three coordinate planes and the plane x+4y+2z = 4. Set up a triple integral which calculates the volume of E (you do not need to evaluate).
a) Find the degree of this polynomial. b) What is the leading coefficient of this polynomial function? c) What is the leading term of this polynomial function?
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