The z-statistic for Brett's data is found to be as given by: Option A: -5.30 (approx).
<h3>How to find the value of z-statistic for population mean?</h3>
Suppose we're specified that:
- The sample mean =

- The population mean =

- The population standard deviation =

- The sample size = n
Then the z-statistic for this data is found as:

For this case, we've got:
- The sample mean =
= 295 - The population mean =
= 310 - The population standard deviation =
= 20 - The sample size = n = 50
Thus, we get:

Thus, the z-statistic for Brett's data is found to be as given by: Option A: -5.30 (approx).
Learn more about z-statistic here:
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Answer:
(4,-1)
Step-by-step explanation:
Hopfully this helps you out!!
Answer: 4
Step-by-step explanation:
3^2 + b^2 = 5^2
9 + b^2= 25
b^2 = 16
b = ±4
Lightly draw a vertical line at -3 (x= -3 is the divider) on the left side graph x + 1, on the right side graph 1/2x + 2.
because these equations don't match up at the -3 coordinate, you have to draw an open (not colored in) circle at the beginning at the 1/2x-2 equation