Determine the area under the standard normal curve that lies between (a) Upper Z equals negative 2.03Z=−2.03 and Upper Z equals 2.03Z=2.03, (b) Upper Z equals negative 1.08Z=−1.08 and Upper Z equals 0Z=0, and (c) Upper Z equals 0.09Z=0.09 and Upper Z equals 1.61Z=1.61. (a) The area that lies between Upper Z equals negative 2.03Z=−2.03 and Upper Z equals 2.03Z=2.03 is nothing.
Solution:
Given that,
a)
= P(-2.03 < Z < 2.03)
= P(z < 2.03) - P(z < -2.03)
= 0.9788 - 0.0212
= 0.9576
Area is 0.9576
b)
= P(-1.08 < Z < 1.08)
= P(z < 1.08 - P(z < -1.08)
= 0.8599 - 0.1401
= 0.7198
Area is 0.7198
c)
= P(0.09 < Z < 1.61)
= P(z < 1.061 - P(z < 0.09)
= 0.9463 - 0.5359
= 0.4104
Area is 0.4104
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