Question

show that every positive integer is of the form 2m and that every positive odd integer is of the from (2m+1),where m is some integer​

Answer 1

Answer:

Step-by-step explanation:

a = bq+ r

let the integer be a

b = 2 , 0<= r< b r = 0 ,1

a= 2q

a =2m ( let q=m)

a = 2q + 1

a = 2m +1 ( q=m) ( not divisible by 2)

hence proved.