show that square of any positive integer is of the form 4m ,4m+2,where m is any integer
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let 4q , 4q+1 be any positive integer
x = 4q
squaring both sides
x square = 16q square
x square = 4(4q square)
put 4q square be m
x = 4m
also 4q+1 =x
squaring both sides
x square = 16q square +1 +8q
x = 4(4q square + 2q) +1
put 4q square + 2q = m
x = 4m +1
Hence proved
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x = 4q
squaring both sides
x square = 16q square
x square = 4(4q square)
put 4q square be m
x = 4m
also 4q+1 =x
squaring both sides
x square = 16q square +1 +8q
x = 4(4q square + 2q) +1
put 4q square + 2q = m
x = 4m +1
Hence proved
_____________×××××××××××××××××××××××××××××××××____________
please mark as brainlist
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