You are trying to determine the statistical significance of


Question: 1) You are trying to determine the statistical significance of an equation. Given the following information, test the slope of the equation at the 90% level of confidence. Select the correct answer out of each pair of choices.

- Cost = - 76.25 + 114.82 (Range) n=10 Sb1 = 17.669

- The tp is 1.860

- The tp is 2.365

- The tc is 4.315

- The tc is 6.498

- We would reject the null hypothesis

- We would fail to reject the null hypothesis

- We would consider using the equation

- We would not use the equation

2) Given a one independent variable linear equation that states cost in $K, and given the following information, calculate the standard error and determine its meaning.

[Image Description: n =10, Summation of (Y- Yhat)2 = 10591, Ybar=314.375]

- If we used this equation, we could typically expect to be off by ± $42.01K.

- If we used this equation, we could typically expect to be off by ± $36.39K.

- If we used this equation, we could typically expect to be off by ± 42.01%.

- If we used this equation, we could typically expect to be off by ± 36.39%.

3) You have calculated the following power model and associated unit space values:

[Image Description: n =9, Summation of (Y- Yhat)2 = 3298]

- Power equation because it has a lower standard error than the linear model.

- Linear equation because it has a lower standard error than the power model.

- Power equation because it has a higher standard error than the linear model.

- Linear equation because it has a higher standard error than the power model.

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Basic Statistics: You are trying to determine the statistical significance of
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