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Suppose X has a symmetric continuous probability distribution with E(X)=82, and P(X>100) =0.2, what is P(64<X<100)? (Hint: Remember E(X) or expected value of X, is the average of X) A. 0.2 B. 0.3 C. 0.4 D. 0.6
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30% of all corporations are publicly traded. We want to figure out the probability that in a sample of 500 companies, there are between 134 to 152 publicly traded companies. Which one of the following Normal approximation is the answer? (Hint: Don’t forget continuity correction) A. P( 0.35< Z < 1.77) B. P( 0.44< Z < 1.86) C. P( -1.610< Z < 0.244) D. P( -1.561< Z < 0.195)
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There is a university that has its own admission exam. The top 8.6% performers in this exam are admitted. The exam is out of 400, and you know that the average score in this exam is 320 with the standard deviation is 24. What is the lowest score that you need in this exam to be admitted? A. 280 B. 315 C. 344 D. 353 E. 368 |
Suppose X has a symmetric continuous probability distribution with E(X)=82, and P(X>100) =0.2, what is P(64<X<100)?...
Suppose X has a symmetric continuous probability distribution with E(X)=82, and P(X>100) =0.2, what is P(64<X<100)? (Hint: Remember E(X) or expected value of X, is the average of X) A. 0.2 B. 0.3 C. 0.4 D. 0.6
The random variable X has probability distribution 1 3 5 7 9 P(X=x) 0.2 0.3 0.2 0.15 0.15 Find E(X) and Var(X)
Suppose that x has a binomial distribution with n = 198 and p = 0.44. (Round np and n(1-p) answers to 2 decimal places. Round your answers to 4 decimal places. Round z values to 2 decimal places. Round the intermediate value (o) to 4 decimal places.) (a) Show that the normal approximation to the binomial can appropriately be used to calculate probabilities about x пр n(1 - p) Both np and n(1 – p) (Click to select) A 5...
The probability distribution of random variable X is given below. What is E[X]? X 4 2 6 P(x) 0.6 0.2 0.2 The probability distribution of random variable X is given below. What is σ2x? X 4 2 6 P(x) 0.6 0.2 0.2 The probability distribution of random variable X is given below. Let Y = 4X − 5 be a new random variable. What is σ2y? X 4 2 6 P(x) 0.6 0.2 0.2 The probability distribution of random variable...