19. According to Table B, P (z < -1.7) is a. 0.0446 b. 0.9876 c. 0.0221 d. 0.025

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19. According to Table B, P (z < –1.7) is
a. 0.0446
b. 0.9876
c. 0.0221
d. 0.025
20. Refer to the #17, 18 and 19 above.
As the degrees of freedom
the left-tail probability P (t < -1.7) gets closer to the left-tail probability P (z < -1.7).
In other words, the t density curve approaches the standard Normal density curve (z curve) when the
See Fig 17.1 and the last bullet point on p413.
sample size
a.
decreases, decreases
b. increases, increases
increases, decreases
d. decreases, increases
Calculate t test statistic and look up tail probability
21. Let u = 20. A sample of size 10 provided a sample mean x = 22 and a sample standard deviation
s = 3.2. Find P (x > 22).
a. 0.025 < P (x > 22) < 0.05
b. 0.05 < P (x > 22) < 0.10
c. 0.10 < P (x > 22) < 0.20
d. 0.20 < P (ã > 22) < 0.25
22. Let u = 20. A sample of size 10 provided a sample mean x = 18 and a sample standard deviation
s = 3.2. Find P (> 18).
Hint: Notice the #21 and #22 have the same answer. Why? How different are the two t values? Differ by
a sign only!
a. 0.025 < P (ã> 18) < 0.05
b. 0.05 < P (ã > 18) < 0.10
c. 0.10 < P (x > 18) < 0.20
MacBook Air
08
F3
000
000
DD
F4
Transcribed Image Text:云E 品 19. According to Table B, P (z < –1.7) is a. 0.0446 b. 0.9876 c. 0.0221 d. 0.025 20. Refer to the #17, 18 and 19 above. As the degrees of freedom the left-tail probability P (t < -1.7) gets closer to the left-tail probability P (z < -1.7). In other words, the t density curve approaches the standard Normal density curve (z curve) when the See Fig 17.1 and the last bullet point on p413. sample size a. decreases, decreases b. increases, increases increases, decreases d. decreases, increases Calculate t test statistic and look up tail probability 21. Let u = 20. A sample of size 10 provided a sample mean x = 22 and a sample standard deviation s = 3.2. Find P (x > 22). a. 0.025 < P (x > 22) < 0.05 b. 0.05 < P (x > 22) < 0.10 c. 0.10 < P (x > 22) < 0.20 d. 0.20 < P (ã > 22) < 0.25 22. Let u = 20. A sample of size 10 provided a sample mean x = 18 and a sample standard deviation s = 3.2. Find P (> 18). Hint: Notice the #21 and #22 have the same answer. Why? How different are the two t values? Differ by a sign only! a. 0.025 < P (ã> 18) < 0.05 b. 0.05 < P (ã > 18) < 0.10 c. 0.10 < P (x > 18) < 0.20 MacBook Air 08 F3 000 000 DD F4
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