Write converse and inverse of the given conditional statement : If a number n is even, then `n^(2)` is even.

Write converse and inverse of the given conditional statement: If a number I/F is even , then n^2 is even.

Write the inverse of the given conditiona statement : If a number n is even , then n^(2) is even .

Write the converse of the following statements.(i) If a number n is even, then n^2 is even.(ii) If you do all the exercises in the book, you get an A grade in the class.

State the converse, inverse and contrapositive of the conditional statement : 'If a sequence is bounded, then it is convergent.

Write the converse of the following statements: (i)If a number is even then n^2 is even (ii)If you do all the exercises in the book, you get an A grade in the class.

Write converse and inverse of the given statement if y^(2) is divisible by 4, then y is an even number.

Write the converse of the following statement (i) If a number n is odd , then n^2 is odd If a number is divisble by 6 , then it is divisble by both 2 and 3 (iii) If root3a is an irrational number then a is not a perfect cube

Write the converse of each of the following statements If an integer is even, then its square is divisible by 4.

Write the converse of the inverse of p implies q.

By taking three different values of n verify the truth of the following statements: If n is even, then n^3 is also even. if n is odd, then n^3 is also odd. If n leaven remainder 1 when divided by 3, then n^3 also leaves 1 as remainder when divided by 3. If a natural number n is of the form 3p+2\ t h e n\ n^3 also a number of the same type.