A manager wishes to find out whether there is a relationship between the number of radio ads aired per week and the amount of sales (in thousands of dollars) of a product. The data for the sample follow.
# of ads, x | 2 | 5 | 8 | 8 | 10 | 12 |
Sales, y | $2 | $4 | $7 | $6 | $9 | $10 |
1. The alternative hypothesis would be:
2. The test is 2-tailed and the degrees of freedom are 4.
True
False
3. If α = .05, then the critical values are found in the t-table and are + 2.776.
True
False
4.
After finding the test value t = 12.793, we will decide to reject the null hypothesis.
True
False
5. The summary would be:
There is a significant linear relationship between number of radio ads and sales. |
||
There is not a significant linear relationship between number of radio ads and sales. |
1. The alternative hypothesis would be:
There is a significant linear relationship between number of radio ads and sales.
2. The test is 2-tailed and the degrees of freedom are 4.
df = n - 2 = 6 - 2 = 4
True
3. If α = .05, then the critical values are found in the t-table and are + 2.776.
for df = 4 and α = .05 t = +/-2.776
t critical value are -2.776 and 2.776
False
4. After finding the test value t = 12.793, we will decide to reject the null hypothesis.
As t > t_c ( we reject the null hypothesis )
True
5. The summary would be:
There is a significant linear relationship between number of radio ads and sales.
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