Assume now is 2022. In 2020 'Berita Sepuluh' sought information on how young

Indonesian adults viewed their parents' marriage. In a telephone poll, one of the questions they

asked of six hundred and two (602) 18-29 years old Indonesians was "Would you like to have

a marriage like the one your parents have?" Forty-four percent (44%) responded "Yes." 'Berita

Sepuluh' was interested in determining the percentage of the 18-29 years old Indonesians who

would answer "Yes" to this question.

Which one of the following statements is false? Give a clear and short argument. You might

also need to prove your answer.

a. The parameter to be estimated is population mean. [2 point]

b. In this case, 0.44 is the parameter of population. [2 point]

c. We need to use a finite population correction factor in order to estimate a confidence interval

for this case.

d. In order to estimate a confidence interval, we need to use t-distribution because we don't

know the population standard deviation.

e. A 95% confidence interval of the population parameter of interest is [0.400 and 0.500].

f. If two thousand four hundred (2,400) 18-29 years old Indonesians had been sampled instead

of six hundred and two (602) 18-29 years old Indonesians, then the new 95% confidence

interval would be approximately half as wide.

g. In 2022, a new survey will be conducted. With 0.95 confidence level and margin of error as

0.06, determine the sample size needed for the study.