Math, asked by rickyrajput06, 1 month ago

suppose that IQ scores within a population are normally distributed with a mean 100 and a s.d. 10. area enclosed under normal curve for IQ scores between 115 and 125 is?

Answers

Answered by jaswasri2006
17

 \huge \tt 6.06 \: \%

Answered by Qwdelhi
0

The area enclosed under the normal curve for IQ scores between 115 and 125  is 0.060598.

Given:

μ = 100 ,σ = 10

To Find:

The area enclosed under the normal curve for IQ scores between 115 and 125

Solution:

Formula

z = (X - μ )/σ

At X = 115

z = (115-100)/10

= 15/10

= 1.5

At X = 125

z = (125-100)/10

= 25/10

= 2.5

The area enclosed under the normal curve for IQ scores between 115 and 125  equals the probability that X is between 115 and 125.

P(115<X<125) = P(1.5<z<2.5) =  0.060598.

∴ The area enclosed under the normal curve for IQ scores between 115 and 125  is 0.060598.

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1) The z-score associated with 98% is 2.33. if the sample p is 0.60 and the standard deviation is 0.02, find the lower limit of the 98% confidence interval."

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2) The average IQ of 10 students in a mathematics course is 114. If 9 of the students have IQs of 101, 125, 118, 128, 106, 115, 99, 118, and 109, what must be the other IQ?

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