Please help with questions A-D. C. What is the standard Deviation D. If the sample were increased to 80, how would your answer to parts a-c change?For part A the shape of the distribution would (be normally distributed, skewed right, or skewed left )?For part B the mean of the sampling distribution would (remain as or change to)?For part C the standard deviation of the sampling would (remain as or change to)? possibleAccording to a recent poll, 29% of adults in a certain areahave high levels of cholesterol. They report that suchelevated levels "could be financially devastating to theregions healthcare system" and are a major concern tohealth insurance providers. According to recent studies,cholesterol levels in healthy adults from the area averageabout 210 mg/dL, with a standard deviation of about 30mg/dL, and are roughly Normally distributed. Assumethat the standard deviation of the recent studies isaccurate enough to be used as the population standarddeviation. If the cholesterol levels of a sample of 40healthy adults from the region is taken, answer artsthrough d.a) What shape will the sampling distribution of the meanhave?OA. The sampling distribution of the mean is skewedright.OR The camalina distribution of the maan ie normal004Re poll, 43 10 of adults in a certain areMa) What shape will the sampling distribution of the meanhave?OA. The sampling distribution of the mean is skewedright.OB. The sampling distribution of the mean is normal.OC. The sampling distribution of the mean is skewedleft.F3 F4OD. There is not enough information to determine theshape of the sampling distribution.b) What is the mean of the sampling distribution?μ= mg/dLc) What is the standard deviation?F5F6F7F8

Answered: According to a recent poll, 29% of…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

See similar textbooks

Related questions

Question

Please help with questions A-D. C. What is the standard Deviation D. If the sample were increased to 80, how would your answer to parts a-c change? For part A the shape of the distribution would (be normally distributed, skewed right, or skewed left )? For part B the mean of the sampling distribution would (remain as or change to)? For part C the standard deviation of the sampling would (remain as or change to)?

possible
According to a recent poll, 29% of adults in a certain area
have high levels of cholesterol. They report that such
elevated levels "could be financially devastating to the
regions healthcare system" and are a major concern to
health insurance providers. According to recent studies,
cholesterol levels in healthy adults from the area average
about 210 mg/dL, with a standard deviation of about 30
mg/dL, and are roughly Normally distributed. Assume
that the standard deviation of the recent studies is
accurate enough to be used as the population standard
deviation. If the cholesterol levels of a sample of 40
healthy adults from the region is taken, answer arts
through d.
a) What shape will the sampling distribution of the mean
have?
OA. The sampling distribution of the mean is skewed
right.
OR The camalina distribution of the maan ie normal
00
4
Re

poll, 43 10 of adults in a certain are
M
a) What shape will the sampling distribution of the mean
have?
OA. The sampling distribution of the mean is skewed
right.
OB. The sampling distribution of the mean is normal.
OC. The sampling distribution of the mean is skewed
left.
F3 F4
OD. There is not enough information to determine the
shape of the sampling distribution.
b) What is the mean of the sampling distribution?
μ= mg/dL
c) What is the standard deviation?
F5
F6
F7
F8

Features Features Normal distribution is characterized by two parameters, mean (µ) and standard deviation (σ). When graphed, the mean represents the center of the bell curve and the graph is perfectly symmetric about the center. The mean, median, and mode are all equal for a normal distribution. The standard deviation measures the data's spread from the center. The higher the standard deviation, the more the data is spread out and the flatter the bell curve looks. Variance is another commonly used measure of the spread of the distribution and is equal to the square of the standard deviation.

Expert Solution