Friday

December 19, 2014

December 19, 2014

Posted by **Desire** on Wednesday, November 25, 2009 at 12:02pm.

n = 50

n=100

n=200

n=400

- Stats -
**PsyDAG**, Thursday, November 26, 2009 at 7:22amThe probability of being within Z = ±2 for a normal distribution always approximates 95%. However, what you might be seeking is the high and low values that cut off that proportion.

Standard error of the mean (SE) = standard deviation/square root of n

Z = (raw score - mean)/SE

±2 = (raw score - 100)/SE

Use the four SEs to find the raw score (±).

I hope this helps.

- Stats -
**Desire**, Saturday, November 28, 2009 at 2:33amI don't understand how to get the answer using the formula.

- Stats -
**Desire**, Monday, November 30, 2009 at 12:25pmFor n = 100:

Lower limit: 100 - 2*16/sqrt(100) = 96.8

Upper limit: 100 + 2*16/sqrt(100) = 103.2

I can't get the answer for the other ones

- Stats -
**Desire**, Tuesday, December 1, 2009 at 1:12pmCan you please help me solve for N

**Answer this Question**

**Related Questions**

statistics - Assume we draw a simple random sample from a population having a ...

statistics - A specific study found that the average number of doctor visits per...

Statistics - he Oil Price Information Center reports the mean price per gallon ...

statistics - The scores of students on the ACT college entrance examination in ...

statistics - A specific study found that the average number of doctor visits per...

statistics - A simple random sample of 60 items resulted in a sample mean of 80...

Statistics - 1. The scores of students on the ACT college entrance examination ...

Statistics - A population has a mean of 200 and standard deviation of 50 and ...

math statistics - The average price of a gallon of unleaded regular gasoline was...

math statistics - please help me I've waited for hours The average price of a ...