Sample annual salaries (in thousands of dollars) for public elementary school teachers are listed. Find the sample standard devi
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Answer:
And if we analyze the info provided we have 500 values
Tails: 160,165,167,171,175,...,268,269,269,269,270,270
So as we can see on the tails any values is <150 or >310 so then for this case we cannot consider as outliers any of the values on the tails of the distribution.
Step-by-step explanation:
For this case we have the 5 number summary
(160,210,220,250,270)
So then we have:
minimum = 160 , Q1 = 210, Q2= Median=220, Q3 = 250, Max=270
If we find the interquartile range we got:
For this case we need to find the lower and upper limit with the following formulas:
And if we analyze the info provided we have 500 values
Tails: 160,165,167,171,175,...,268,269,269,269,270,270
So as we can see on the tails any values is <150 or >310 so then for this case we cannot consider as outliers any of the values on the tails of the distribution.
-12 = f/0.2
First, we can start out by making our goal to get the variable (f) on one side of the problem by itself. To do this, multiply both sides by 0.2.
Second, our next step is to multiply -12 times 0.2. This can be solved in your head, on a piece of paper, on a calculator, etc. (-12 times 0.2 = 2.4).
Third, our last step will be to switch sides. Basically flip the problem.
Answer:
First, we can start out by making our goal to get the variable (f) on one side of the problem by itself. To do this, multiply both sides by 0.2.
Second, our next step is to multiply -12 times 0.2. This can be solved in your head, on a piece of paper, on a calculator, etc. (-12 times 0.2 = 2.4).
Third, our last step will be to switch sides. Basically flip the problem.
Answer: