1.Find the critical value tα/2 needed to construct a
confidence interval of the given level with given sample
size.
Level 90%, sample size 21
Group of answer choices
1.725
1.325
1.721
1.645
2.
Find the probability P(-0.62 < z < -0.01) using the standard normal distribution.
Group of answer choices
0.2284
0.3584
0.7716
0.1900
Solution :
Given that,
1.
sample size = n = 21
Degrees of freedom = df = n - 1 = 21 - 1 = 20
At 90% confidence level the t is ,
= 1 - 90% = 1 - 0.90 = 0.1
/ 2 = 0.1/ 2 = 0.05
t /2,df = t0.05,20 = 1.725
he critical value tα/2 = 1.725
2.
Using standard normal table ,
P(-0.62 < z < -0.01)
= P(z < -0.01) - P(z < -0.62)
= 0.496 - 0.2676
= 0.2284
P(-0.62 < z < -0.01) = 0.2284
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