Show that the square of any positive even integer is of the form 2q any every positive odd integer is of the form 2q +1
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it is in ncert ex 1.1
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let a be any positive integer
then
b=2
0≤r<b
0≤r<2
r=0,1
case 1.
r=0
a=bq+r
2q+0
2q
case 2.
r=1
a=bq+r
2q+1
from above it is proved.
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