Show that every positive even integer is of the form 2q and that every positive odd integer is of the form 2q+1 for some integer q.
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Step-by-step explanation:
x=2m
squaring both side
x^2=2m^2
x^2=4m^2
x^2=2(m^2). m^2=q
x^2=2q
x=2m+1
squaring both side
x^2=4m^2+4m+1
x^2= 2(2m^2+2m)+1. 2m^2+2m=q
x^2= 2q+1
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