Suppose that we are testing H0: μ = μ0 versus H1: μ < μ0 with sample size of n = 25. Calculate bounds on the P -value for the following observed values of the test statistic (use however many decimal places presented in the look-up table. Answers are exact):
(a) lower bound and (b) upper bound upon t0 = -2.59,
(c) lower bound and (d) upper bound upon t0 = -1.76,
(e) lower bound and (f) upper bound upon t0 = -3.05,
(g) lower bound and (h) upper bound upon t0 = -1.3.
(a)
t0 = - 2.59
ndf = n - 1 = 25 - 1 = 24
One Tail - Left Side Test
By Technology, P - value = - 0.0080
Lower bound = - 0.0080
(b)
upper bound = 1
(c)
t0 = - 1.76
ndf = n - 1 = 25 - 1 = 24
One Tail - Left Side Test
By Technology, P - value = - 0.0456
Lower bound = - 0.0456
(d)
upper bound = 1
(e)
t0 = - 3.05
ndf = n - 1 = 25 - 1 = 24
One Tail - Left Side Test
By Technology, P - value = - 0.0028
Lower bound = - 0.0028
(f)
upper bound = 1
(g)
t0 = - 1.3
ndf = n - 1 = 25 - 1 = 24
One Tail - Left Side Test
By Technology, P - value = - 0.1030
Lower bound = - 0.1030
(h)
upper bound = 1
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