Question

show that every positive even integer is of the form of 2 q and that every positive odd integer is of the form of 2 q + 1 where q is some integer​

Answer 1

Step-by-step explanation:

hope it's useful

mark me brainliest!!

Answer 2

Step-by-step explanation:

let a be any positive integer where b=2

according Euclid's division lemma

a=bq+r where

r=0,1

substituting the values of r in the above statement

a=2q+0

a=2q(it is a positive even integer)

a=2q+1

=2q+1(1 added to any positive even integer is a odd number)

therefore,every positive even integer is of the form 2q & every positive odd integer is of the form 2q+1.

I hope this answer is helpful

mark me as brainliest