For some integer `m`, every even integer is of the form

For some integer q, every odd integer is of the form

For some integer q , every odd integer is of the form

For some integer q , every odd integer is of the form

For some integer n every odd integer is of the form

For some positive integer m,every positive even integer is of the form a)m-1 b)m+1 c)2m d)2m+1

For some positive integer n,every positive odd integer is of the form

If p is an integers, then every square integer is of the form

If q is some integer, then any positive odd integer is of the form :

If'm ' is any integer, an even integer will be of the form

Show that every positive even integer is of the form 2m and that every positive odd integer is of the form 2m+1 , where m is some integer.