Show that any positive even integer is of the form 6q 6q+2 6q+4 where q is some integer
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Step-by-step explanation:
Euclid division elgrothim,
a<r<b
b=6
r=0,1,2,3,4
if ,r=0 then ,a=6q +0=6q
if ,r=1 then,a=6q +1
if ,r= 2 then, a=6q+2
if ,r= 3 then ,a=6q +3
if ,r= 4 then,a=6q+4
positive integer =6q
=6q+2
=6q+4
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