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Identify whether the statement is sometimes, always, or never true:
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\[\sqrt{2x+5}-4 \le x-2\]
Do some algebra on it... try and get rid of the square root.
sooo i know i have to square each side in order to do that. i'd end up with 2x+5-16 le x^2 - 4, right/?
is less than/equl to* x^2 - 4
no. You want to isolate the square root first. If you square (sqrt(2) + 1) then you'll end up with square root terms again.
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^ for example.
nopes, (a-b)^2 is not just a^2-b^2 (a-b)^2=a^2-2ab+b^2 but here before squaring,u need to add 4 on both sides...
ugh i hate algebra. one minute
This is more like arithmetic. Arithmetic is boring. Algebra is pretty good.
I'll come back to this one. i have other questions
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