List the (a) Whole numbers, (b) Integers, (c) Rational numbers, (d) Irrational numbers, (e) Real numbers for the given set of numbers : $-8,0,1.95286...,\frac{12}{5},\sqrt{36},9$.

The given set of numbers is :

$-8,0,1.95286...,\frac{12}{5},\sqrt{36},9$.

We need to classify them into the categories of (a) Whole numbers, (b) Integers, (c) Rational numbers, (d) Irrational numbers, (e) Real numbers.

(a) Whole numbers : The number that is not a fraction or decimal and includes zero and all the natural numbers .

(b) Integers : They are whole numbers that can be positive, negative or zero.

(c) Rational numbers : Numbers that are expressed as the ratio of two integers, where the denominator should not be equal to zero.

(d) Irrational numbers : Any number that cannot be written as a fraction of a whole number.

(e) Real numbers : Rational numbers and irrational numbers or any number that we can think of, except complex numbers is a real number.

(a) Whole numbers : $0,\sqrt{36},9$.

(b) Integers : $-8,0,\sqrt{36},9$.

(c) Rational numbers : $-8,0,\frac{12}{5},\sqrt{36},9$.

(d) Irrational numbers : $1.95286...$.

(e) Real numbers :$-8,0,1.95286...,\frac{12}{5},\sqrt{36},9$.