Show that the following statement is true
“The integer n is even if and only if n2 is even”
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Answered by
6
Let the statements,
p: Integer n is even
q: If n^2 is even
Let p be true.
Then
Let n = 2k
Squaring both the sides, we get,
n^2 = 4k^2
n^2 = 2.2k^2
Therefore, n^2 is an even number.
So, q is true when p is true.
Hence, the statement is true.
Hope it helps you..♡
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3
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