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Graciouzgigi1394
20.12.2019 •
Mathematics
If p = 4/5, what is the smallest value of n that satisfies the requirements for a normally distributed p?
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Ответ:
n = 50
Step-by-step explanation:
The rules for determining if a sample proportion is normally distributed are:
1. np >= 10
2. n(1-p)>=10
If both of these conditions are met then the sample is normally distributed.
We are given p = 4/5 or 0.80.
So, n(0.80)>=10
Step 1. We must determine what the lowest value n can be to make this statement true.
Using the guess and check method we find 13(0.80)>=10
Step 2. We must determine what the lowest value n can be to make this statement true. n(1 - 0.80)>=10.
Using the guess and check method we find 50(1-0.80)>=10
Thus the lowest value n can be that meets both requirements is 50.
Ответ:
A,B,E or 1,2,5
if its letters or numbers.
Step-by-step explanat