The video tutorial explains how to construct a 95% confidence interval for blood pressure increases in patients after taking a new drug. It discusses the assumptions of normal distribution in biological processes and the challenges of estimating standard deviation with small sample sizes. The tutorial introduces the t-distribution as a better approach for small samples and demonstrates how to calculate confidence intervals using a t-table.

What is the primary goal of the study involving the new drug?

• To construct a 95% confidence interval for blood pressure increase

• To determine the side effects of the drug

• To measure the decrease in blood pressure

• To find the exact blood pressure of each patient

Why is it reasonable to assume a normal distribution for the population?

• Because it is easier to calculate

• Because it is a biological process involving many random events

• Because it involves a small number of events

• Because it is a mathematical process

What is the sample mean of the blood pressure increase?

• 1.04

• 2.34

• 0.96

• 3.30

Why is estimating the standard deviation with a small sample size considered a bad estimate?

• Because it is always inaccurate

• Because n is less than 30

• Because it requires complex calculations

• Because it assumes a non-biological process

What distribution is used instead of the normal distribution for small sample sizes?

• Chi-square distribution

• Exponential distribution

• T-distribution

• Uniform distribution

What is the purpose of using a t-table in this context?

• To find the mean of the sample

• To find the confidence interval for a t-distribution

• To determine the degrees of freedom

• To calculate the exact standard deviation

How many degrees of freedom are there for a sample size of 7?

• 7

• 6

• 5

• 8

What is the calculated distance around the mean for the 95% confidence interval?

• 1.04

• 0.39

• 2.34

• 0.96

What is the lower bound of the 95% confidence interval?

• 1.38

• 3.30

• 2.34

• 0.96

What is the upper bound of the 95% confidence interval?

• 3.30

• 1.38

• 2.34

• 0.96