PLEASE HELP, URGENT
You calculated the standard deviation of the sample mean differences to be 0.69. You also calculated the sample mean difference to be 1.74. Now you’ll determine whether the difference is significant. For the purpose of constructing the confidence interval, assume that there’s no difference between the population means.

Part A
Question
Determine the 95% confidence interval for the difference of the sample means. Then complete the statements.

The 95% confidence interval is ____ to ____.

The value of the sample mean difference is____, which falls [outside, within] the 95% confidence interval.


Part B
Question
Which statement is true about the difference of the sample means?

a. The difference of the sample means is not statistically significant because it falls within the 5% significance level.
b. The difference of the sample means is statistically significant because it falls within the 5% significance level.
c. The difference of the sample means is not statistically significant because it falls outside the 5% significance level.
d. The difference of the sample means is statistically significant because it falls outside the 5% significance level.


Part C
What can you conclude about the color of the L-Bow Roni box?

Respuesta :

This exercise relates to the use of Z-Score to determine the significance of the sample mean difference from a given statistic.

What is Z-Score?

Z-Score is defined as the mathematical measure that enumerates the relationship between the value and the mathematical mean of a group of values. It is measured in terms of standard deviations from the mean.

The Z-Score of a measurement x  is mathematically annotated as:

(x - μ)/ δ

x - μ  = 1.74 and δ= 0.69

Hence

Z = 1.74/0.69

= 2.52173913043

approxmately = 2.52

Because Z-Score is greater than 2, hence the sample's mean difference is significant.

Learn more about Z-Score at:

https://brainly.com/question/25638875