
a.
R output:

Since p-value corresponding F statistic=0.05648>0.05, there is insufficient evidence to conclude that test scores are not significantly related to sales performance at significance level of 0.05.
As Test score is increased by one unit expected Price is increased by 0.2651 unit. The value of adjusted R-squared=0.05332 is very small hence fitting is not good.
R code:
Sales=c(122,105,103,95,97,106,100,115,78,101,115,120,88,110,96,93,
92,103,121,95,99,102,98,100,99,99,113,114,110,98,92,106,103,111,102,102,88,105,
94,108,84,99,99,113,114,110,98,92,106,103,111)
Test=c(86,62,85,72,78,68,79,67,70,64,84,84,56,87,82,65,70,64,83,84,69,82,81,68,61,
75,71,79,76,83,81,79,84,55,54,74,65,66,62,79,59,61,75,71,79,76,83,81,79,84,55)
m=lm(Sales~Test)
summary(m)
b. R output:

Since p-value corresponding F statistic=0.001533<0.05, there is sufficient evidence to conclude that the regression equation is significant. However "Test" is insignificant (since its p-value=0.84595>0.05) and "Month" is significant (since its p-value=0.00234<0.05). Hence number of months are significantly related to sales performance.
As Test score is increased by one unit and number of months is kept fixed then the expected Price is decreased by 0.03020 unit. As number of months is increased by one and Test score is kept fixed then the expected Price is increased by 0.24141 unit.The value of adjusted R-squared=0.2048 is very small hence fitting is not good but this value is significantly larger than previous model in (a) hence this is improved model than Part (a).
Using simple regression, determine whether test scores are significantly related to sales performance. Use significance level...
1. The test scores in a class are 67, 83, 71, 103, 76, 95, 20, 96, 124, 79, 98, 115, 108, 113, 86, 113, 106, 83, 71, 80, 102. 85, 94. Give a 95% CI for the first quintile.
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question 1:
8. Assume that the distribution of the sample in Problem 1 s N(μ, σ2). Find a 95% CI for σ2 1. The test scores in a class are 67, 83, 71, 103, 76, 95, 20, 96, 124, 79, 98, 115, 108, 113, 86, 113, 106, 83, 71, Give a 95% CI for the first quartile π1/4.
8. Assume that the distribution of the sample in Problem 1 s N(μ, σ2). Find a 95% CI for σ2
1. The...
1. Forecast demand for Year 4.
a. Explain what technique you utilized to forecast your
demand.
b. Explain why you chose this technique over others.
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