Part a
P(Z>k) = 0.3015
P(Z<k) = 1 - 0.3015
P(Z<k) = 0.6985
So, the value of k by using z-table is given as below:
k = 0.52
Answer: 0.52
Part b
P(k < Z < -0.18) = 0.4197
P(Z< -0.18) - P(Z<k) = 0.4197
0.4286 - P(Z<k) = 0.4197
(by using z-table)
P(Z<k) = 0.4286 - 0.4197
P(Z<k) = 0.0089
So, the value of k by using z-table is given as below:
k = -2.37
Answer: -2.37
4. Given a standard normal distribution, find the value of k such that a. P(Z >...
Given a standard normal distribution, find the value of k such that (a) P(Z > k) = 0.3050; (b) P(Z <k) = 0.0367 (c) P(-0.96 <Z <k) = 0.7221 Click here to view page 1 of the standard normal distribution table Click here to view page 2 of the standard normal distribution table (a) k= (Round to two decimal places as needed.) (b) k = (Round to two decimal places as needed.) (c) k= (Round to two decimal places as...
Standard Normal distribution.
With regards to a standard normal distribution complete the following: (a) Find P(Z > 0), the proportion of the standard normal distribution above the z-score of 0. (b) Find P(Z <-0.75), the proportion of the standard normal distribution below the Z-score of -0.75 (c) Find P(-1.15<z <2.04). (d) Find P(Z > -1.25). (e) Find the Z-score corresponding to Pso, the 90th percentile value.
normal dist
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1. (5 points) Suppose Z is a random variable that follows the standard normal distribution. a) Find P(Z > 0.45). b) Find P(0.7 SZ 1.6). c) Find 20.09. d) Find the Z-score for having area 0.18 to its left under the standard normal curve. e) Find the value of z such that P(-2SZS2) -0.5.
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5. Use the Standard Normal Distribution table to find P (Z<-0.69)