A normal distribution has mean =μ62 and standard deviation =σ20. Find and interpret the z-score for =x53.The z-score for =x53 is . So 53 is standard deviations ▼above the mean =μ62.

A normal distribution has mean =μ56 and standard deviation =σ20. Find and interpret the z-score for =x50.The z-score for =x50 is . So 50 is standard deviations ▼(Choose one) the mean =μ56.

Suppose the scores on an exam are normally distributed with a mean μ = 75 points and standard deviation σ = 8 points.What is the exam score for an exam whose z-score is 1.25? 65 75 85 0.8944 0.1056

Find the z-score for the value 52, when the mean is 58 and the standard deviation is 9.Group of answer choicesz=-0.78z=-0.74z=0.74z=-0.67

Standard Normal DistributionA random variable X is normally distributed with a mean (µ) of 80 and standard deviation (σ) of 10. If the z-score of a point on X is -1.5, then what is the value of that point on X?65957293

.Question 15You know that for variable A μ = 1400 and σ = 300. You alsoknow that the variable is normally distributed. You decide to change the scores of this variableinto z-scores. What is the mean and standard deviation of this new distribution?1 pointCannot be calculated on the basis of this information.Mean = 1400, standard deviation = 300.Mean = 0, standard deviation = 1.Mean = 1400, standard deviation = 1.