1/29/2024 0 Comments Normal distribution table![]() ![]() The point where these two meet is the probability, giving in this case $0.7764$. Now look along the first row for $0.06$ and look down that column until we reach the highlighted row. Look down the first column for $0.7$ and highlight the row it is on. 22 22 found this document not useful, Mark this document as not useful. 78 78 found this document useful, Mark this document as useful. Given that $z=0.76$: a) What is the probability that $Z$ is less than $z$?ī) What is the probability that $Z$ is greater than $z$?Ĭ) what is the probability that $Z$ is less than $-z$?Ī) Split $z=0.76$ into $z=0.7 + 0.06$. Save Save Normal distribution Table (Positive & Negative) For Later. The number where the highlighted row and column meet is the probability that $Z$ is less than our $z$ value. Now we follow this column down until we reach the row highlighted earlier. The second part will always be between $0.00$ and $0.09$ so we go along the top row until the number is found. Once we have split it up, we take the first part and look down the left hand column until we get to this number and highlight the corresponding row. ![]() Then $X$ takes on a normal distribution with parameters $\mu$ (the mean) and $\sigma$(the standard deviation), denoted $X \sim \mathrm
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