Statistical power is important in math. In math statistical power means probability of reject a false null hypothesis. In statistics to test hypotheses and also test the null hypothesis. The power is equal to 1-beta. In odd position we want to reject our null hypothesis in favor of the alternative. It is more helpful for exam preparation.
In the following statistical power of negative z score table to explain the how to calculate the probability value
For example,
P(0 > Z > 2.31) = P( 0> Z > `oo` ) − P(-1.13 > Z >0)
= 0.5 − 0.1292 (Use statistical power of negative z score table to calculate the probability value)
= 0.3708
Select the first column value -1.13 then choose the right side eight column value 0.03 in the same direction we got an answer as 0.1292
Example Problems for Statistical Power Table:-
Problem 1:-
Calculate the standard deviation range of P(0 > Z > 1.9) by using statistical power table
Solution:
P(0 > Z > 1.9) = P(-1.9< Z<0)
= 0.0287 (Use statistical power of negative z score table to calculate the probability value)
Select the first column value -1.9 then choose the right side eleventh column value 0.0 in the same direction we got an answer as 0.0287
I like to share this algebra problems with you all through my article.
Problem 2:-
Calculate the standard deviation range P(-2.2 > Z >3.1) by using statistical power table
Solution:
P(-1.2 > Z >2.1) = P(− 2.2 > Z > 0) + P(-3.1 > Z > 0)
= 0.0139+ 0.0010 (Use statistical power of negative z score table to calculate the probability value)
= 0.133
Select the first column value -2.2 then choose the right side eleventh column value 0.0 in the same direction we got an answer as 0.0139
Select the first column value -3.1 then choose the right side eleventh column value 0.0 in the same direction we got an answer as 0.0010
Algebra is widely used in day to day activities watch out for my forthcoming posts on statistical graphs and free algebra help. I am sure they will be helpful.Basic Statistical Power of Negative Z-score Table:
In the following statistical power of negative z score table to explain the how to calculate the probability value
For example,
P(0 > Z > 2.31) = P( 0> Z > `oo` ) − P(-1.13 > Z >0)
= 0.5 − 0.1292 (Use statistical power of negative z score table to calculate the probability value)
= 0.3708
Select the first column value -1.13 then choose the right side eight column value 0.03 in the same direction we got an answer as 0.1292
Example Problems for Statistical Power Table:-
Problem 1:-
Calculate the standard deviation range of P(0 > Z > 1.9) by using statistical power table
Solution:
P(0 > Z > 1.9) = P(-1.9< Z<0)
= 0.0287 (Use statistical power of negative z score table to calculate the probability value)
Select the first column value -1.9 then choose the right side eleventh column value 0.0 in the same direction we got an answer as 0.0287
I like to share this algebra problems with you all through my article.
Problem 2:-
Calculate the standard deviation range P(-2.2 > Z >3.1) by using statistical power table
Solution:
P(-1.2 > Z >2.1) = P(− 2.2 > Z > 0) + P(-3.1 > Z > 0)
= 0.0139+ 0.0010 (Use statistical power of negative z score table to calculate the probability value)
= 0.133
Select the first column value -2.2 then choose the right side eleventh column value 0.0 in the same direction we got an answer as 0.0139
Select the first column value -3.1 then choose the right side eleventh column value 0.0 in the same direction we got an answer as 0.0010
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