Problem 2. (10 points) Suppose random variable N has PMF PN(n) = { cn, n (-2,-1,1,...

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Problem 2. (10 points) Suppose random variable N has PMF PN(n) = { cn, n€ (-2,-1,1, 2} 0, otherwise 1. What is the value of constant c? (2 points) 2. What is P(N≥ 1), the probability that N is greater than or equal to 1? (3 points) 3. What is P(-1 ≤ N≤0), the probability that K is between -1 and 0? (3 points) 4. What is E[N], the expected value of N? (2 points) Problem 2. (10 points) Suppose random variable N has PMF PN(n) = { cn, n€ (-2,-1,1, 2} 0, otherwise 1. What is the value of constant c? (2 points) 2. What is P(N≥ 1), the probability that N is greater than or equal to 1? (3 points) 3. What is P(-1 ≤ N≤0), the probability that K is between -1 and 0? (3 points) 4. What is E[N], the expected value of N? (2 points)

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1 Foxe a discrete Gondom Therefore Px x 1 In the given question PMF PN C var... View the full answer