Form the biconditional statement p⟷q, where(i) p: The unit digits of

1.	Form the biconditional statement p⟷q, where(i) p: The unit digits of an integer is zeroq: It is divisible by 5.(ii) p: A natural number is odd.q: Natural number is not divisible by 2.(iii) p: A triangle is an equilateral triangle.q: All three sides of a triangle are equal.
Answer» (i) p ⟷ q: The unit digit of on integer is zero, if and only if it is divisible by 5. (ii) p ⟷ q: A natural number is odd if and only if it is not divisible by 2. (iii) p ⟷q: A triangle is an equilateral triangle if and only if all three sides of triangle are equal.

Form the biconditional statement p⟷q, where(i) p: The unit digits of an integer is zeroq: It is divisible by 5.(ii) p: A natural number is odd.q: Natural number is not divisible by 2.(iii) p: A triangle is an equilateral triangle.q: All three sides of a triangle are equal.

Answer»

(i) p ⟷ q: The unit digit of on integer is zero, if and only if it is divisible by 5.

(ii) p ⟷ q: A natural number is odd if and only if it is not divisible by 2.

(iii) p ⟷q: A triangle is an equilateral triangle if and only if all three sides of triangle are equal.