By giving a counter example , show that the following statements are false
(i) If `sqrtp` is an irrational number then p is prime number
(ii) Square of every rational number is greater than the number itself
(iii) If all the angles of a quadrilateral is equal then it is regular

Explanation

To show that the given statements are false by providing counterexamples, we will analyze each statement one by one.

### Statement (i): If `sqrt(p)` is an irrational number, then `p` is a prime number.

**Step 1:** Choose a value for `p` that is not a prime number.
Let \( p = 8 \).

**Step 2:** Check if `sqrt(8)` is an irrational number.
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