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A university has 10,000 students of which 50% are male. If a class of 30 students is chosen at random from the university population, find the mean and variance of the number of male students.
The sales representative informs you that there are 65 houses for sale with two floor plans still available. Use x to represent floor plan one and y to represent floor plan two. Write an equation that illustrates the situation.
Description of Probability : Random Selection, Suppose there are two vendors and each provides 50% of the items. The lifetime (in days) of an item from the first vendor is Exp
A grocer has three baskets of peaches. One holds 45 peaches and weighs 19 pounds, a second holds 55 peaches and weighs 23 pounds, and the third holds 65 peaches and weighs 26 pounds. what is the mean weight of a peach?
Use the euclidean algorithm to find the greatest common divisor of 981 and 1234.
To determine the number of deer in a game preserve, a person catches 479 deer, tags then and lets them loose. Later, 561 deer are caught; 187 of them are tagged. How many deer are in the preserve?
sketch the parallelogram spanned by and in the xy plane and compute its area.
cost-plus-incentive-fee contract has a negotiated target cost of $50,000,000.00, a target fee of 10%, a minimum fee of 6% and a sharing ratio of 80/20. What is the range of incentive effectiveness (RIE)?
What is the probability of winning a lottery in which you must choose 4 numbers from the number 1 through 15.
a ladder 13 feet long is leaning against the side of a building.if the foot of the ladder is pulled away from the building at the rate of 0.1foot per second how fast the angle formed by the ladder and the ground changing at the instant ,solution.
a pool measuring 8 meters by 30 meters is surrounded by a path of uniform width. If the area of the pool and the path combined is 792 square meters, what is the width of the path.
Determine the point of intersection through the given line and plane X = (2,3,1) + t(1,-2,-4) t E R and 3x1 - 2x2+5x3=11
We use the Fourier expansions of certain poynomial functions to compute the sum of some useful numerical series. The formulas are quite general and give, at the end, the Fourier expansion of every polynomial function.
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