Observation in sample: 50 autos
Miles Driven until transmission failure:
| 89346 |
| 36289 |
| 62559 |
| 72989 |
| 78146 |
| 39722 |
| 76415 |
| 29239 |
| 89123 |
| 65076 |
| 70347 |
| 65562 |
| 88808 |
| 93237 |
| 57438 |
| 98929 |
| 71397 |
| 37001 |
| 119366 |
| 72008 |
| 76308 |
| 122643 |
| 57807 |
| 75672 |
| 51175 |
| 84552 |
| 29160 |
| 97499 |
| 101857 |
| 26319 |
| 78258 |
| 145019 |
| 67294 |
| 66607 |
| 95562 |
| 75952 |
| 67771 |
| 56072 |
| 34087 |
| 63885 |
| 122419 |
| 73418 |
| 86153 |
| 89865 |
| 62897 |
| 90154 |
| 68046 |
| 37445 |
| 117082 |
| 81368 |
| 72162.4 |
| 26060.92 |
Question 2:
a) The sample standard deviation (error) of the sample mean, s / square root of n , = ________________ .
b) The 95% confidence interval for the population mean of X is : _____________ to ______________
c) How many autos should be used in a random sample if we would like the population mean miles driven until transmission failure to be estimated with a margin of error of 3000 miles at the 99% confidence level? (Use the sample standard deviation as the "planning" value for the population standard deviation.)
a. The sample standard deviation (error) of the sample mean, = 507.8200
b. The 95% confidence interval for the population mean of X is
(x_bar - Z*sigma/sqrt(n) , x_bar + Z*sigma/sqrt(n))
(72504.9889 , 74170.63873
Observation in sample: 50 autos Miles Driven until transmission failure: 89346 36289 62559 72989 78146 39722...
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