PLEASE HELP!!! ANYONE???
1 answer:
We can eliminate choice C because our parabola is not upside down. The way I determined which one it was was by picking a point on the graph and testing the x value of the point in the equation. If the y value on the graph was the same as the y value on my calculator, then I chose the right one. Let me give you an example of what doesn't work first. Let's pick (3, 2) from the graph. Let's test that point in choice D. Filling in x = 3, y should = 2 if that's the right equation. 
. Our y coordinate is not 7/2, it's 2. Let's try A: 
. Again, our y value is 2, not -2. Let's try B: 
. See how that works? Your choice is B.
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Answer:
When sample size increases from n = 23 to n = 35, the mean of the distribution of sample means remains same but the standard deviation of the distribution of sample means decreases from 0.073 to 0.059.
Step-by-step explanation:
We are given the amounts of time employees at a large corporation work each day are normally distributed, with a mean of 7.5 hours and a standard deviation of 0.35 hour.
Random samples of size 23 and 35 are drawn from the population and the mean of each sample is determined.
Here, = population mean = 7.5 hours
= population standard deviation = 0.35 hour
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<u><em>Let </em></u><u><em> = sample mean</em></u>
(a) The random samples of size of n = 23 is drawn from the population;
So, mean of the distribution of sample means = = 7.5 hours
Standard deviation for the distribution of sample means is given by;
s = =
= 0.073
(b) The random samples of size of n = 35 is drawn from the population;
So, mean of the distribution of sample means = = 7.5 hours
Standard deviation for the distribution of sample means is given by;
s = =
= 0.059
(c) So, as we can see that when sample size increases from n = 23 to n = 35, the mean of the distribution of sample means remains same but the standard deviation of the distribution of sample means decreases from 0.073 to 0.059.