prove that any positive integer when squared is of the form 4m+1 where m is any positive no.
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let 4m+1 be a positive no.
x=4q
squaring both sides
x square =(4q)square
x square = (16q)square
= 4(4q) square
= 4m ------------------- m is any integer
squaring on both side
x square =(4q+1) square
= (16q+1)square
= 4(4q)+1
= 4m+1 --------------------------m is any integer
hence prove
hope this answer helps you
x=4q
squaring both sides
x square =(4q)square
x square = (16q)square
= 4(4q) square
= 4m ------------------- m is any integer
squaring on both side
x square =(4q+1) square
= (16q+1)square
= 4(4q)+1
= 4m+1 --------------------------m is any integer
hence prove
hope this answer helps you
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