3 years ago

Find the z-scores for which 3% of the distribution's area lies between -z and z.

Mathematics

1 answer:

____ [38]3 years ago

7 0

Answer:

The z-scores for which 3% of the distribution's area lies between -z and z is z=0.03761.

Step-by-step explanation:

We have to find the z-score z* for which the following condition is satisfied:

$P(z$

This means that half of the area is at the left of the mean and half is at the right, so we have:

$P(0$

Then, we have:

$P(z$

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Find the​ z-scores for which 3​% of the​ distribution's area lies between -z and z.

Find the z-scores for which 3% of the distribution's area lies between -z and z.