What is the probability that a sample mean will be greater than 36 cm from type 1 if 20 trees are measured?
How would you monitor your compliance management program and who would be responsible for ensuring this compliance?
August 5, 2017Describe the physical processes influencing climate and weather.
August 5, 2017What is the probability that a sample mean will be greater than 36 cm from type 1 if 20 trees are measured?
Sampling Distributions
- Forest type 1 has an average diameter of 35 cm and a standard deviation of 6 cm. Forest type 2 has an average diameter of 25 cm and a standard deviation of 5 cm. The distribution of the diameters is normal in both types.
- What is the probability that a sample mean will be greater than 36 cm from type 1 if 20 trees are measured?
- What is the probability that a sample variance is less than 19 cm2 from type 1 if 20 trees are measured?
- Find the probability that the sample mean computed from 20 measurements from type 1 will exceed the sample mean computed from 25 measurements from type 2 by at least 11 cm.
- Find the probability that the ratio of sample variances (S12/S22) computed from 10 measurements from type 1 (S12) and 8 measurements from type 2 (S22) will exceed 5.4.
