what is p(z)=0.88
Q: Find z given that P(.24 <Z <z) = .12
A:
Q: If P(- b < z < b) = 0.4726, find b. b=
A:
Q: p(z < 1.29)
A: standard normal distribution Z~N(0,1) P(z<1.29) = ?
Q: Calculate P (-0.1 < Z < 0.1). (Round to the hundredths).
A:
Q: Find P(-1.40 < Z < 0) .4192 .1259 .4357 .8907
A: Solution: Let Z be the standard normal random variable with mean μ=0 and standard deviation σ=1…
Q: X~N(1.8, 0.4). Find P(0.9 < X < 2.3). (Round to 3 decimal places.)
A:
Q: Calculate P (Z < 0). (Round to the hundredths).
A: GivenP(Z≤0)=
Q: what is M<E
A: Solution-As the solution is given,
Q: X 0 1 2 3 P(X = x) |0.512 0.384 0.096 0.008 Find P(more than 2 identifications are incorrect).
A: From the provided information, x 0 1 2 3 P (X = x) 0.512 0.384 0.096 0.008…
Q: P(Z<1.89) (less than or equal to)
A: Given that. X~N( 0 , 1 ) μ=0 , ?=1 (for standard normal distribution) Z-score =( x - μ )/?
Q: Find the value for z if P( Z > z ) = 0.7643. 0.63 -0.72 0.72 -0.63
A: Given that, P-value = 0.7643 Right tailed
Q: Calculate P(Z < 1.5)
A:
Q: Suppose P(E) = 0.284, P(F) = 0.222, and P(F ∩ E) = 0.129. What is P(F | E)? (Enter answer as a…
A: According to the given information in this question, we are going to find the value of P(F|E) by the…
Q: P(1.15 < Z < 2.77) =
A: X~N( 0 , 1 ) μ=0 , ?=1 (for standard normal distribution) Z-score =( x - μ )/?
Q: P(z < -2.61)
A: Z score = -2.61 Left tailed test
Q: P (Z<1.8572)
A: Answer - Find P (Z<1.8572)
Q: P(0.51 ≤ Z ≤ 1.4) =
A: Draw the normal curve and shade the area between z=0.51 and z=1.4.
Q: P(X) = 0.62, P(Y) = 0.28, P(X and Y) = 0.16. Find P(not YIX). O none of the above 0.4129 0.5714…
A:
Q: If Z~N(0,1), then what is Pr(-0.09 < Z < 2.54)? You can use Excel. Enter your answer as a decimal…
A: We have to find given probability
Q: (h) P(1.26 ≤ Z ≤ 2.50) (1) P(1.90 ≤ Z) (1) P(|Z| ≤ 2.50)
A: It is given that the standard normal random variable Z with mean 0 and variance 1. Note: The…
Q: The result for “Smoking makes me look older? Was F(1,517) = 17.02, p <0.001. Using this result,…
A: It is given that F(1,517) = 17.02. That is, the degrees of freedom for between sum of square is 1…
Q: P(−0.71 ≤ Z ≤ 1.34) =
A: Draw the normal curve and shade the area between z=-0.71 and z=1.34.
Q: P(X ≤ 1). n = 5, p = 0.6
A:
Q: p(x<=1) n=6 p=0.6
A: From the provided information, Sample size (n) = 6 Probability (p) = 0.6
Q: P(0.74<Z<2.11)
A: Let Z be the standard normal variable with parameters μ=0 and σ=1 The probability is,
Q: P(- c ≤ Z ≤ c)=0.9399
A: We have given that P(- c ≤ Z ≤ c)=0.9399 From the given information we have to find the value of c
Q: suppose that X~N (2, oʻ), AP (2<X<4) =0.3, then P(X<0)= A.0.3 B.0.2 C.0.8 D.0.1
A:
Q: participants are there? 69 70 71 There is not enough information to determine given
A: t(70)=1.70 Degree of freedom =df =70
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- P(z<1.53 U z>2.57)Suppose X - x(13). Find P(8.093 < X < 21.637). Round your answer to 2 decimals. P(8.093 < X < 21.637)This question is similar to Exercises 10-16 on pages 287-288 of your textbook. Let z be the standard normal variable and x be a normal random variable with the mean μ = 15 and the standard deviation o = 8. Find the following probabilities and the value of a. a. P(Z -1.24).
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