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It depends on the underlying distribution.

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βˆ™ 14y ago
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Q: Find the percent of the area between the mean and 0.83 deviations from the mean?
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Related questions

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

z = 1.75


What percent of the area of the normal curve is above and below 1.96 standard deviations ie. above 1.96 and below 1.96?

Above 1.96: 0.024998 = 2.5% below 1.96: 0.975002 = 97.5%


Is nearly all the area under the normal curve between z-3.00 and z3.00?

yes, since according to the 68-95-99.7 rule, the area within 3 standard deviations is 99.7%


What is the proportion of the total area under the normal curve within plus or minus 2 statndard deviations?

It is 0.9955 of the total area.


What is the proportion of the total area under the normal curve within plus or minus 2 standard deviations?

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What is the probability that his or her age will be between 36 and 37.5 in a random selected and normally distributed variable if the mean age is 36.2 and the standard deviation is 3.7?

You want the area under the normal curve between z1 = (36-36.2)/3.7 and z2 = (37.5-36.2)/3.7 Using half tail tables (which give the probability (area under the normal curve) between the mean and z - the number of standard deviations from the mean of the value, negative just means it's to the left of the mean): z1 = (36 - 36.2) / 3.7 ≈ -0.0541 z2 = (37.5 - 36.2) / 3.7 ≈0.3514 → area between -0.0541 and 0.3515 standard deviations from the mean = 0.0199 + 0.1368 = 0.1567 = 15.67 %


What is the percentage of a IQ between 70-130?

That will be close to 90 percent of the population. Only about four percent would be above and below that area.


How do you mathematically find probability?

find the objects area first. Then put the objects' area into a fraction by smaller in numerator and larger in denominator then divide and put decimal into fraction or percent


What is the proportion of the total area under the normal curve within plus and minus two standard deviations of the mean?

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India is about seven percent of the size of all of Asia.


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