A random variable Xhas the following probability function: X eTextbook and Media p(x) 1 Find PX=1or X= 2). Round your answer to two decimal places. 2 3 LINE 4 0.12 0.25 0.20 0.43
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- The spinner is spun one fime and a fair coin is tossed. Find the probabilities. P(R) = P(T) = %3D Yellow Red P(B U T)= P(G^) = Blue Green Sample Space: P(G N H)= P(Y U H)C = P(BC)= P(G NT)=The spinner is spun one time. Find the probabilities. P(A) = P(C) = %3D A A E P(BUC)= P(B©) = Sample Space: P(B U A)= P(B U A)C = %3D P(D^)= P(AN C)= Page B.Explain Functions of Normally and Log-normally Distributed Random Variables
- Suppose that f(x)=k/(4^x), x=1,2,3,... is the probability function for a random variable X. Find the value of 1/k.Consider the following joint distribution of X and Y X\Y -4 2 7 Sum 1/8 1/4 1/4 1/8 1/8 1/4 1 5 1/8 1/2 Sum 3/8 3/8 1 Find: 1. Е(X) 2. E(Y) 3. ÇoylXY 4. Ох, бу 5. p(X,Y)If X and Y are independent random variables following the same discrete distribution. How to prove E(X+Y)E(X-Y) = E(X^2) - E(Y^2). Or, is this not possible?
- The probability of an event depends on the random variable X and can be expressed by the following formula: P(^|x) = {0 1-e for x>0, for x 0). Find the total probability of the event A if X is a normally distributed random variable with expectation & and variance oThe mean of the time it takes for a product to arrive from China is 60 days and the standard deviation is 10 days. What is the probability that if 2 products are ordered from China, each of them will take 70 or more days to arrive. Assume that the arrival time of these 2 products are independent.I have a probability distribution consisting of (x, p(x)): (-3, 0.1), (-2, 0.2), (-1, 0.3), (0, 0.05). The probabilities obviously do not sum to 1. How do I find <x> (average), <x2> (the second moment), <sigmax2> (the variance)?
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