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the midpoint is the point that is in the middle of the segment
the midpoint is the point that is in the middle of the segment
What is the intersection of the set of whole numbers and the set of counting numbers?
2 answers:
<h3>Answer: D) Set of counting numbers</h3>
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Explanation:
Set of whole numbers = {0,1,2,3,4,5,...}
Set of counting numbers = {1,2,3,4,5,...}
The only difference is that 0 is not in the second set. It's not considered a counting number. Other than that, the two sets are pretty much identical. We can see that any counting number is also a whole number, but not vice versa.
The two sets have a common overlap of {1,2,3,4,5,...} which is the set of counting numbers.
If you were to draw a Venn Diagram, it might look like what is shown below. The "counting numbers" circle is completely contained within the "whole numbers" circle. If you randomly pick out something that's a counting number, then it's automatically a whole number. So we consider the set of counting numbers to be a subset of the whole numbers.
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Answer:
Step-by-step explanation:
Since we know the line goes through points and
, we can construct a line in slope-intercept form
where is the slope and
is the Y-intercept.
The slope can be found using the two points provided:
The line is now represented as
To solve for , we can plug in one of the two points:
We know have our line:
To determine if the point falls on this line, we just plug the numbers into the equation and see if it holds true:
This does not hold true, so the point is not on the line.