We have to find P(-0.19<Z<3.02)
P(-0.19<Z<3.02)= P(-0.19<Z<0) + P(0<Z<3.02)
Since Z-Score (Standard Normal distribution is symmetrical about 0)
P(-0.19<Z<3.02)= P(0<Z<0.19) + P(0<Z<3.02) = 0.07534543 + 0.4987361= 0.5740816 ~ 0.57
Here Probability can be calculated by Z-table or in R.
> pnorm(0.19)-0.5
[1] 0.07534543
> pnorm(3.02)-0.5
[1] 0.4987361
Need assistance solving problem. Question 3 What is the proportion of scores in a normal distribution...
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. > Moving to another question will save this response. Question1 What is the proportion of scores in a normal distribution between the mean(z-0.00) and z +0.527 0 0.52 Report your answer at four decimal places. will save this response. a) Moving to another q
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Δ Moing to another question will save this response. What is the proportion of scores in a normal distribution below z #-052? 52 Report your answer to four decimal places MacBook Ai
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Symbolically the null hypothesis (Ho) and the alternative hypothesis (Ha) for an ANOVA with three groups/evels would be: 01H0: μ1-μ2-μ3 and Ha: μί sik for some i, k 03. Ha' μ1-12-p3 and Hom»μk for some i, k Moving to another question will save this response. O00 FA F3 SC 0
s Question A Click Submit to complete this assessment. Question 9 What is the proportion of scores in a normal distribution above z - -2.002 2.00 Report your answer rounded to two decimal places
A population of scores forms a normal distribution with a mean of μ = 71 and a standard deviation of σ = 11. (a) What proportion of the scores in the population have values less than X = 69? (Round your answer to four decimal places.) (b) If samples of size n = 8 are selected from the population, what proportion of the samples will have means less than M = 69? (Round your answer to four decimal places.) (c)...
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You want to test the 2. Using a 01, report the Zart value to three decimal places using the table below
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What proportion of a normal distribution is located between each of the following Z-score boundaries? a. z= -0.50 and z= +0.50 b. z=-0.90 and z= +0.90 c. z=-1.50 and z= 1.50 For a normal distribution with a mean of μ = 80 and a standard deviation of σ= 20, find the proportion of the population corresponding to each of the following. a. Scores greater than 85. b. Scores less than 100. c. Scores between 70 and 90. IQ test scores are standardized to produce a normal distribution with...
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