" 1.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 :

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.

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