For a random variable Z, that follows a standard normal
distribution, find the values of z required for these probability
values:
P(Z<z)=.5 =
P(Z<z)=.1587 =
P(Z<z)=.8413 =
Please show how to solve without using excel.
Please show all steps.
Thank you!
Find the following z values for the standard normal
variable Z. Use Table 1. (Negative
values should be indicated by a minus
sign. Round your answers to 2 decimal places.)
a.
P(Z ≤ z) = 0.1105
b.
P(z ≤ Z ≤ 0) = 0.1607
c.
P(Z > z ) = 0.7698
d.
P(0.25
≤ Z ≤ z) = 0.3428
Using the standard normal (z) distribution table, what is the area
under the standard normal curve between 1.67 and 2.72?
a. 0.0442
b. 0.9525
c. 0.2563
d. 0.6140
1) For a two-tailed hypothesis using a z-distribution, find the
critical values (z-scores) that will give you a critical region
with an alpha of the following values:
a) alpha = 0.20
b) alpha = 0.10
c) alpha = 0.05
d) alpha = 0.01
e) alpha = 0.001
2) For a one-tailed hypothesis using a z-distribution, find the
critical value (z-score) that will give you a critical region with
an alpha of the following values:
a) alpha = 0.20
b) alpha...
2) For a one-tailed hypothesis using a z-distribution, find the
critical value (z-score) that will give you a critical region with
an alpha of the following values:
a) alpha = 0.20
b) alpha = 0.10
c) alpha = 0.05
d) alpha = 0.01
e) alpha = 0.001