Determine the value of z* such that satisfies the conditions below. (Round your answers to two decimal places.)
(a) −z* and z* separate the middle 94% of all
z values from the most extreme 6%
z* =
(b) −z* and z* separate the middle 85.3% of all
z values from the most extreme 14.7%
z* =
(c) −z* and z* separate the middle 97% of all
z values from the most extreme 3%
z* =
(d) −z* and z* separate the middle 92% of all
z values from the most extreme 8%
z* =
a)
Here we need find the z-value for the area which covers 0.03 area
in right/left tail of the normal curve
-1.8808 and 1.8808
b)
14.7% = 0.147
0.147/2 = 0.0735
Here we need find the z-value for the area which covers 0.0735 area in right/left tail of the normal curve
-1.4502 and 1.4502
c)
3% = 0.03
0.03/2 = 0.015
Here we need find the z-value for the area which covers 0.015 area in right/left tail of the normal curve
-2.1701 and 2.1701
d)
8% = 0.03
0.08/2 = 0.04
Here we need find the z-value for the area which covers 0.04 area in right/left tail of the normal curve
-1.7507 and 1.7507
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