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k is uniformly chosen from the interval (-5,5) . Let

k is uniformly chosen from the interval (-5,5) . Let p be the probability that the quartic f(x)=kx^4+(k^2+1)x^2+k has 4 distinct
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Suppose that X is uniformly distributed on the interval [3,8] , and that given X=x , Y is uniformly distributed on the interval
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Suppose that X is uniformly distributed on the interval [3,8], and that given X=x, Y is uniformly distributed on the interval
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What is the conditional probability density function 𝑓𝑌|𝑋(𝑦|𝑥) of 𝑌 given 𝑋=𝑥, if 𝑋 is uniformly
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Suppose that X is uniformly distributed on the interval [3,8] , and that given X=x , Y is uniformly distributed on the interval
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2. asked by Vala
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Suppose that X is uniformly distributed on the interval [3,8] , and that given X=x , Y is uniformly distributed on the interval
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Suppose that X is uniformly distributed on the interval [3,8] , and that given X=x , Y is uniformly distributed on the interval
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Suppose that X is uniformly distributed on the interval [3,8] and that given X=x, Y is uniformly distributed on the interval
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Suppose thatX is uniformly distributed on the interval [3,8] , and that given X=x,Y is uniformly distributed on the interval
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The numbers $x_1,$ $x_2,$ $x_3,$ $x_4$ are chosen at random in the interval $[0,1].$ Let $I$ be the interval between $x_1$ and
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