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What is z score of area 0.75?

Updated: 4/28/2022
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what is the z score for 0.75

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Q: What is z score of area 0.75?
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The area to the left of z is 0.9976 What z-score corresponds to this area?

2.82


How do you find the area to the right of the z-score?

Charts typically show and list the area to the left of the Z-Score value. To find the area to the right, just subtract the Z-Score value from 1; e.g. if the Z-Score value is .75 then take 1-.75 = .25.


What z-score for the upper 50 percent of area under the normal curve?

A Z-Score of 0 separates the upper 50% of the area from the lower 50% of the area. A Z-Score of 0 is at the mean, median, and mode of the distribution.


What is the z-score for the area equals 0.7704?

In a standard normal distribution curve, one half of the area is .5 (or 50%). 0 is the middle value of the z-score. So, for an area of .7704, z must be negative. Also, the area from 0 to z (which is negative) must be equal to .2704. From the normal probability table, this value is -0.74 Therefore, the z-score for the area equals 0.7704 is -0.74


What is the z score if 30 percent of the curve lies to the left of the z?

The z-score is 0.84. In the related link, look in the body of the table for .3 area (.2995 closest) and it yields the .84 z-score.


Find the z-score for which 92 percent of the distribution's area lies between -z and z?

z = 1.75


What is the area above a z-score of 1.28?

It is 0.1003


What percent of the area lies to the left of the z-score -1.00?

0.1587 or 15.87%


Find the z-score that is less than the mean and for which 70 percent of distributions area lies to its right?

It is z = -0.5244


What is the difference between Z-Test and The Z-score?

The Z-score is just the score. The Z-test uses the Z-score to compare to the critical value. That is then used to establish if the null hypothesis is refused.


What is the z score of 0.0011 that corresponds to the area under the standard normal curve?

3.06


Calculate the z-score for a test score of 87 if the mean test score is 81.1 and standrd deviation is 11.06?

z score = (test score - mean score)/SD z score = (87-81.1)/11.06z score = 5.9/11.06z score = .533You can use a z-score chart to calculate the probability from there.