Assume that all grade-point averages are to be standardized on a scale between 0 and 4. how many grade-point averages must be obtained so that the sample mean is within 0.011 of the populationmean? assume that a 99% confidence level is desired. if using the range rule of thumb, σ can be estimated as range/4 = 4-0/4 = 1. (a) what is the required sample size? (b) does the sample size seem practical? explain why.

a) The required sample size is 54926

b) The sample size is not practical because it is too large to consider

Step-by-step explanation:

Given:

Sample mean = Margin of error, E = 0.011

Confidence level = 99%

Za= 100%-99%=1% => 0.01

Standard deviation, s.d =

a) For required sample size, n:

From the normal distribution table,

NORMSDIST(0.005)

= 2.5758

The required sample size will now be:

= [234.3636]²

= 54,926.314 => 54926

Sample size is approximatelty 54926

b) The sample size is not practical because it is too large to consider. It will be very hard to collect a sample data of almost 54926 subjects

which of the following can speed up the rate at which the liver breaks  

down alcohol?

question 1 options:

carbohydrates  

coffee  

nothing  

high-protein meals  

step-by-step explanation:

d. millimeters per hour.

step-by-step explanation:

we are given that,

carlo used a rain gauge to measure the amount of water his lawn is receiving from the sprinklers.

since, according to the options, we see that,

water cannot be measured by 'miles per hour', 'meters per second' and 'grams per seconds'.

we get that, the water can be measured by 'millimeters per hour'.

hence, the appropriate rate for describing the amount of water is 'millimeters per hour'.