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 that a gt b, then a -b is always a positive integer.

Write the converse of the following statements. (i) If a number n is

1.	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 that a gt b, then a -b is always a positive integer.
Answer» if a NUMBER `N^(2)` is EVEN, then n is even if `n^(2)` not even, then n is not even neither n nor `n^(2)` is even none of these Answer :A

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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 that a gt b, then a -b is always a positive integer.

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