sin^2x + sinx + cos^2x - 1
What, exactly, are you doing with this?
I have to simplify but I don't know how
Please post the instructions for this problem. Note that (sin x)^2 is a better way to express "the square of the sine function" than is sin^2x. Rewrite this problem using (sin x)^2 and (cos x)^2, please.
As far as I can tell, sin^2 x + cos^2 x = 1, so when you combine those into "1", you end up with 1 + 1 + sin(x) which is 2 + sin(x). That's what I can see as far as simplifying goes.
I agree with that. The best way to approach the simplification of the given expression is to re-arrange the terms, so that you have (sin x)^2 + (cos x)^2 written in that manner (adjacent to each other), and can apply the identity presented by IMStuck.
Mind writing the whole thing out, then rearranging the terms as indicated above, and then doing the final simplification?
I think it should be 1-1+sin(x)= sin(x)
oh I see!! so you have to cancel everything in parenthesis first and then finish
nelsonjedi, I think you're right! I DO think it should it should be 1 - 1 + sin(x) = sin(x). You're right; I missed the -1 and had it as a +1.
Been there done that
i have couple more problems! can you help?
Sure, so long as you'd please post them separately from this one.
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