The variance of the estimate for the mean would be reduced.
i dont no the answer
A set of probabilities over the sampling distribution of the mean.
in order to calculate the mean of the sample's mean and also to calculate the standard deviation of the sample's
If the population distribution is roughly normal, the sampling distribution should also show a roughly normal distribution regardless of whether it is a large or small sample size. If a population distribution shows skew (in this case skewed right), the Central Limit Theorem states that if the sample size is large enough, the sampling distribution should show little skew and should be roughly normal. However, if the sampling distribution is too small, the sampling distribution will likely also show skew and will not be normal. Although it is difficult to say for sure "how big must a sample size be to eliminate any population skew", the 15/40 rule gives a good idea of whether a sample size is big enough. If the population is skewed and you have fewer that 15 samples, you will likely also have a skewed sampling distribution. If the population is skewed and you have more that 40 samples, your sampling distribution will likely be roughly normal.
sample is a noun and sampling is TO sample(verb)
A sample of 24 observations is taken from a population that has 150 elements. The sampling distribution of is
NO
i dont no the answer
A set of probabilities over the sampling distribution of the mean.
Population distribution refers to the patterns that a population creates as they spread within an area. A sampling distribution is a representative, random sample of that population.
It will be the same as the distribution of the random variable itself.
If the samples are drawn frm a normal population, when the population standard deviation is unknown and estimated by the sample standard deviation, the sampling distribution of the sample means follow a t-distribution.
you can figure it out by going to google and googling it
No.
It is reduced.
Sampling distribution in statistics works by providing the probability distribution of a statistic based on a random sample. An example of this is figuring out the probability of running out of water on a camping trip.
in order to calculate the mean of the sample's mean and also to calculate the standard deviation of the sample's