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for what of x will square root of x^2-4 represent a real number??
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x >= 2, to make sure that you don't have a negative result within the radical sign...
if the result within or inside the radical becomes negative then you'll have an imaginary number not a real number...
how??
i dunno how to get it O.O
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solving for x, by equating the whole expression to zero and square it....
\[\sqrt{(x^2-4)}\ge0\]\[x^2-4\ge0\]\[x^2\ge4\] so either \[x \ge2 \quad or \quad x \le -2\] because a square is always positive
there you are...
It will always be a positive real result unless the (x^2-4) is less than 0. Which will only happen if -2<x<2
that's more clear than mine... :)
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how help please :(
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