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1/4 -86.205/4.121121112....123253^2/5 [tex] \sqrt{ \frac{4}{9} } [/tex][tex] \sqrt{20} [/tex]-1/2[tex]\pi[/tex].1223334444....16666....[tex] ^{3} \sqrt{27} [/tex][tex] - \sqrt{25} [/tex][tex]3\pi[/tex][tex] \binom{12}{4} [/tex][tex] \sqrt{17} [/tex]Okay finally tell me which numbers go in :Natural NumbersWhole Numbers Integers Rational Numbers Irrational Numbers

Sagot :

Natural numbers are the non-negative integers

So we will put inside its circle all the positive integers and zero

Let us find them using the 1st picture

there are 0 and square root 36 because its value is 6

Whole numbers are positive numbers only

So we can put 0 in a natural circle and 6 in the whole part and 12/4 because it equals 3

Integers are positive and negative whole numbers

We have -8 and - square root 25 because it equals -5

So put -8 and - square root 25 in the integer circle

Rational numbers are all numbers can but in the form of the fraction

So we will choose the number with decimal or fraction

6.2, -1/2, 2.21 on the rational part

The rest of the numbers are irrational numbers

Put them in the part of irrational numbers