If is a positive integer, is an integer?
(1) is an integer.
(2) is not an integer.
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Thanks, this one was nice and quick. Statement 1 basically forces x to be a perfect square times something, so it works out.
wait, does it really force a perfect square? I just tested x=4 and x=9 and it held
hmm I got stuck deciding between A and D because I thought statement 2 was doing something too. then realized it's only telling us what ISN'T true
Is x√x the same as x^(3/2)? If so then x needs to be a perfect square for that exponent to come out whole... that's how I reasoned it anyway
What it tests
Your ability to manipulate linear and quadratic expressions, substitute unknowns, and solve equations under time pressure.
Common trap
Losing a sign when moving terms across the equals sign, or dividing both sides by a variable that could equal zero.