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The smallest and largest even number in the interval are 2 and 44 and their average is (2+44)/2 = 46/2 = 23
The next smallest and largest are 4 and 42 and their average is (4+42)/2 = 46/2 = 23
and so on. Each pair has an average of 23 so the overall average is 23.
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∙ 10y ago
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How do you find the median of an even set of number?
Find the average. That is, add all of the even numbers together, then divide that by the number of even numbers.
How do you find the median in a even amount of numbers?
After ordering the numbers from least to greatest, average the two middle numbers.
How do find the median in a group of even numbers?
You average the two numbers in the middle. For example, if you have the numbers 9, 13, 17, and 20, the median is the average of 13 and 17, which is 15.
How do you find the number of numbers between two numbers knowing the steps?
Nothing could be simpler - no steps required. The answer is always the same: an infinite number of them. There are an infinite number of numbers between any two numbers - however close they are. The average of any two numbers is exactly halfway between them. Then the average of one of the original numbers and the first average is between those two. And the average between that same original number and the new average is exactly between them, and the average ... Hopefully you see the pattern emerging. NB: average = arithmetic mean
What do you notice when you find the difference between an odd and even numbers?
The answer is an odd number.
How do you find the median of an even set of number?
Find the average. That is, add all of the even numbers together, then divide that by the number of even numbers.
Is 0.75 halfway between 4 and 4.5?
No, because it is 4.25 that is half way between them. To find the halfway point (the average), add the two numbers and divide by 2. 0.75 is not even between the two numbers.
How do find the median if there are an even number of entries?
If you have to find a median in a set of numbers in which there are an even number of entries, you must find the average of the two numbers the come in the middle.
How do you insert rational numbers between two rational numbers?
Find the arithmetic average of the two rational numbers. It will be a rational number and will be between the two numbers.
How do you find the median in a even amount of numbers?
After ordering the numbers from least to greatest, average the two middle numbers.
How do find the median in a group of even numbers?
You average the two numbers in the middle. For example, if you have the numbers 9, 13, 17, and 20, the median is the average of 13 and 17, which is 15.
How do you find the number of numbers between two numbers knowing the steps?
Nothing could be simpler - no steps required. The answer is always the same: an infinite number of them. There are an infinite number of numbers between any two numbers - however close they are. The average of any two numbers is exactly halfway between them. Then the average of one of the original numbers and the first average is between those two. And the average between that same original number and the new average is exactly between them, and the average ... Hopefully you see the pattern emerging. NB: average = arithmetic mean
How do you find the median with two numbers?
To find the median with two numbers, do as you would to find the "average" or the "mean" by finding the sum between the two numbers and dividing the sum (or total) by two.
What do you notice when you find the difference between an odd and even numbers?
The answer is an odd number.
How do you find the value between two whole numbers?
The simplest is to take their average. So, if A and B are two numbers, then (A + B)/2 is halfway between them.
How do you find the integer between 7 3?
Find the 'average' of the two numbers. To do that, add the two numbers, and divide their sum by 2. The result is the number that's exactly mid-way between them.
Can you Find a rational number between .25 and .50?
Yes. Take the average of the two numbers. Since those two numbers are rational, their average will also be rational.
