A market research firm believes a new color scheme for a client's website causes a change in the time spent reading the site. The firm randomly selected 6 of the pages on their client's site, and used the new color scheme on Saturday and theold color scheme on Sunday. The average time in minutes that people spent on each of the 6 pages was recorded. The results (in minutes) are shown in the following table.

Note: d=(Old color schemeNew color scheme)

Old color scheme	New color scheme
15	16
20	22
17	19
16	21
38	43
29	39

Assume that both of the populations are normally distributed. At the 0.10 level of significance, is there sufficient evidence to show that there is a change in average amount of time spent on the site when the new color scheme is used?

Find the critical value(s) for t.Do not round your answer. If entering two critical values, use.Use the table below to find your answer:

Probability	0.10	0.05	0.025	0.01	0.005
Degrees of Freedom
1	3.078	6.314	12.706	31.821	63.657
2	1.886	2.920	4.303	6.965	9.925
3	1.638	2.353	3.182	4.541	5.841
4	1.533	2.132	2.776	3.747	4.604
5	1.476	2.015	2.571	3.365	4.032
6	1.440	1.943	2.447	3.143	3.707
7	1.415	1.895	2.365	2.998	3.499
8	1.397	1.860	2.306	2.896	3.355
9	1.383	1.833	2.262	2.821	3.250

Provide your answer below:

critical value(s) =