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

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.(iii) If two integers a and b are such thata >b then a-b is always a positive integer.

Converse of the statement ''If a number x is even, then x^(2) is even'' is

Write the converse of the following statements : If you do all the exercises in the books , you get an 'A grade' in the class.

Write the contrapositive of the statement : "If n is a prime number, then n is even".

Write the negation of the following statement: Some even integers are prime.

Write the converse and opposite of the following statements : (i) if n is an evem number, then n^2 is even. (ii) if you do the complete question paper, you get 1st division . (iii) If two inetgers x and y are such that x lt y , then (x-y) is always a negative integer.

Of the following statements, which one do you agree with?

Write the converse and contrapositive of each of the following statements: (i) If n is an even number, then n^(2) is even. (ii) If two integers a and b are such that a gt b, then ( a - b) is always a positive integer. (iii) If a Delta ABC is right angled at B, then AB^(2) + BC^(2) = AC^(2) . (iv) If Delta ABC and Delta DEF are congruent, then they are equiangular. (v) You cannot comprehend geometry if you do not know how to reason deductively. (vi) Something is cold implies that it has low temperature.