Determine whether the statement below makes sense or does not make sense. Explain clearly. Although a company randomly surveys only a few thousand households out of the millions that ownTVs,they have a good chance of getting an accurate estimate of the proportion of the populationwatchingaparticularshow. Question content area bottomPart 1Choose the correct answer below. A.The statement does not make sense. The chance of getting an accurate estimate of the proportion is the same as the proportion of theTV viewerssurveyed. B.The statement makes sense. The sample size is large enough for the sample proportion to be the same as the actual population proportion by the Central Limit Theorem. C.The statement makes sense. The sample size is large enough for the distribution of sample proportions to be nearly normal, so individual sample proportions should be clustered around the actual population proportion. D.The statement does not make sense. The sample size would need to be at least 10% of the population to have a good chance of getting an accurate estimate of the proportion

Answered: Determine whether the statement below…

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018

18th Edition

ISBN:9780079039897

Author:Carter

Publisher:Carter

Chapter10: Statistics

Section10.5: Comparing Sets Of Data

Problem 26PFA

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Question content area bottom

Part 1

Choose the correct answer below.

The statement does not make sense. The chance of getting an accurate estimate of the proportion is the same as the proportion of the

TV viewers

surveyed.

The statement makes sense. The sample size is large enough for the sample proportion to be the same as the actual population proportion by the Central Limit Theorem.

The statement makes sense. The sample size is large enough for the distribution of sample proportions to be nearly normal, so individual sample proportions should be clustered around the actual population proportion.

The statement does not make sense. The sample size would need to be at least 10% of the population to have a good chance of getting an accurate estimate of the proportion

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