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Find the absolure HaxUI and [IIILI values of On the set D: fky)er++y-6y . D={6J)-3<<3.0<"ss}...

Question

Find the absolure HaxUI and [IIILI values of On the set D: fky)er++y-6y . D={6J)-3<<3.0<"ss}

Find the absolure HaxUI and [IIILI values of On the set D: fky)er++y-6y . D={6J)-3<<3.0<"ss}



Answers

Identify all sets to which each number belongs. $$30.151151115 \ldots$$

1.7345 is not repeating decimal. Since the decimals are not repeated, that's not the same digits. It's not a repeated number. It's not a non terminal number, which means that it's not irrational number, so this number is considered to be irrational number, irrational number.

Range is always equal to the maximum, minus the minimum. So in order to solve this problem, we need to find the max and find them in first. Now, the maximum is our largest number in looking through this data. Our largest number is nine. Now we need the smallest. The data point, and looking through the data are smallest. Value is to. So we're doing nine. Minus two equals seven.

This number 9.20 to this is a repeating decimal. Suzy two is repeating over and over, which means that we can write it as extraction nine and to over 99 which means that this fraction can consider to be irrational number. It's not an integer and definitely is not a whole number, but if considered to be irrational number.

From earlier problems we established. But the first court trial of this data set was four. On the third was seven. I'm gonna find the A cure we need to subtract. So seven minus four equals three. And this our I Q R or inter quartile range is three.


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