Question

Which piece of information listed below does the central limit theorem allow us to disregard when working with the sampling distribution of the sample mean?A) all can be disregardedB) the mean of the populationC) the standard deviation of the populationD) the shape of the population

Answer 1

The shape of the population can be disregarded when working with sampling distribution of sample mean.

The correct option is Option D)

What is central limit theorem?

The central limit theorem in probability theory proves that, even if independent random variables are not normally distributed in themselves, in many cases, when they are added together, their correctly normalized sum tends toward a normal distribution.

As in the central limit theorem mean and standard deviation is given but there is not mention of shape of the distribution.

Hence shape of the distribution is not taken into considerations.

Therefore, The shape of the population can be disregarded when working with sampling distribution of sample mean.

The correct option is Option D)

To lean more about central limit theorem please refer the following link

brainly.com/question/18403552

#SPJ4