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3 votes
What is the probability of selecting a z score between -0.85 and 1.15?

A. 0.8749
B . 2.0
C . 0.6772
D . 0.1977

User AlexMAS
by
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1 Answer

3 votes

Answer:

Correct choice is C

Explanation:

For the normal distribution (
Z\sim N(0,1)) the probability that a z score is between -0.85 and 1.15 is


Pr(-0.85<z<1.15)=Pr(z<1.15)-Pr(z<-0.85).

According to the normal distribution table:


Pr(z<1.15)=0.8749,\\ \\Pr(z<-0.85)=1-Pr(z>0.85)=1-0.8023=0.1977,

then


Pr(-0.85<z<1.15)=Pr(z<1.15)-Pr(z<-0.85)=0.8749-0.1977=0.6772.

What is the probability of selecting a z score between -0.85 and 1.15? A. 0.8749 B-example-1
User Lomithrani
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