Show that the square of any positive integer cannot be of the form (5q+2) or (5q+3) for any integer q.

Any positive integer cannot be of the form ( q in N )

Show that the square of any positive integer cannot be of the form 5m + 2 or 5m +3 for some integer m .

Show that the square of any positive integer cannot of the form 5q+2 or 5q+3 for some integer q.

Show that the square of any positive integer cannot be of the form 6m+2 or 6m+5 for some integer q.

Show that the square of any positive integer is either of the form 4q or 4q + 1 form some integer q

Using Eulid's divison lemma, show that the square of any positive interger is either of the form 3m or ( 3m+1) for some integer m. |

Use Euclid's division lemma to show that the square of any positive integer is either of the form 3m or 3m + 1 for some integer m.

Use Euclid's division lemma to show that the square of any positive integer is either of the form 3m or 3m+1 for some integer m.[Hint: Let x be any positive integer then it is of the form 3q,3q+1 or 3q+2 Now square each of these and show that they can be rewritten in the form 3m or 3m+1]

Show that the square of any positive integer is either of the form "4m" or "4m+1" for some integer "m.

Prove that the square of any positive integer is of the form 4q or 4q+1 for some integer q.