Out of these numbers list the ones that are Natural Numbers: -8, -2/5, 0, 0.4, -8, 0, @RT{5},

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Out of these numbers list the ones that are Natural Numbers: -8, -2/5, 0, 0.4, -8, 0, @RT{5},

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\[-8, \ - \frac { 2 }{ 5 }, 0, 0.4, \sqrt{5}, \sqrt{49}\]
Look at the equation, not the question I typed out

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Natural numbers are the counting numbers. Pretend you are counting on your fingers. Which of these numbers are counting numbers?
So would this be my answer: \[-8, 0, 0.4, \sqrt{5}, \sqrt{49}\] in that correct order?
You can't count -8 on your fingers, or 0.4, etc. Imagine you've got a basket of apples and you're counting them. Those numbers are the natural numbers. {1, 2, 3, ...}
So my natural numbers would be this answer then perhaps right? \[0, \sqrt{5}, \sqrt{49}\]
Unfortunately, there is no agreement as to whether zero is a natural number, but my experience has been that it is normally included as well.
Can you hold up \(\sqrt{5}\) fingers?
Oh so those are imaginary numbers right?
No. Imaginary numbers are something else. \(\sqrt{5}\) is what's called an irrational number. So what's your final answer?
So my only real natural number could be \[0\]. Because it cant be a fracton either correct?
Well. Do you what \(\sqrt{49}\) equals?
7?
Right. So is that a natural number?
Yes it is. So my natural numbers are: \[0, \sqrt{49}\]?
Correct. Well done. The set of natural numbers doesn't have any fractions, or decimals, or negative number. Just counting numbers.
Thank you!
You're welcome

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