Question

Consider the accompanying data on breaking load (kg/25 mm width) for various fabrics in both an unabraded condition and an abraded condition. Use the paired $t$ test to test $H_0: \mu_D = 0$ versus $H_a: \mu_D > 0$ at significance level 0.01. (Use $\mu_D = \mu_U - \mu_A$) Fabric 1 2 3 4 5 6 7 8 U 36.1 55.0 51.5 38.9 43.2 48.8 25.6 49.8 A 28.5 20.0 46.0 34.5 36.0 52.5 26.5 46.5 USE SALT Calculate the test statistic and determine the $P$-value. (Round your test statistic to one decimal place and your $P$-value to three decimal places.) t = $P$-value =

          Consider the accompanying data on breaking load (kg/25 mm width) for various fabrics in both an unabraded condition and an abraded condition. Use the paired $t$ test to test $H_0: \mu_D = 0$ versus $H_a: \mu_D > 0$ at significance level 0.01. (Use $\mu_D = \mu_U - \mu_A$)
Fabric
1
2
3
4
5
6
7
8
U
36.1
55.0
51.5
38.9
43.2
48.8
25.6
49.8
A
28.5
20.0
46.0
34.5
36.0
52.5
26.5
46.5
USE SALT
Calculate the test statistic and determine the $P$-value. (Round your test statistic to one decimal place and your $P$-value to three decimal places.)
t = 
$P$-value =

Consider the accompanying data on breaking load (kg/25 mm width) for various fabrics in both an unabraded condition and an abraded condition. Use the paired t test to test H0: = 0 versus Ha: > 0 at significance level 0.01. (Use = -)
Fabric
1
2
3
4
5
6
7
8
U
36.1
55.0
51.5
38.9
43.2
48.8
25.6
49.8
A
28.5
20.0
46.0
34.5
36.0
52.5
26.5
46.5
USE SALT
Calculate the test statistic and determine the P-value. (Round your test statistic to one decimal place and your P-value to three decimal places.)
t =
P-value =

Added by Bradley C.

Question

Please give Ace some feedback