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prove if x 2 is divisible by 4 then x is even number
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\(x^2\) ??
yes
if x^2 is divisible by 4 then x is an even number?
You are given that \(x^2\) is divisible by \(4\), so you can write it as: \(4x^2\).. And : \(4x^2 = (2x)^2\) So, choose any \(x\), multiplying it by \(2\) will always give you an Even Number.. :)
how do I prove it by using contrapositive property?
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Oh dear..! Now what is this?? :P
perl can you help here??
if x^2 is divisible by 4, then x^2 is divisible by 2. but if x^2 is divisible by 2 , then x is divisible by 2
|dw:1413716133308:dw|
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