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how would I solve: cos^2 x+2cosx-3=0
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\[l et~~~~\cos(x)=a\] \[a^2+2a-3=0\]\[(a-1)(a+3)=0\]\[a-1=0~~~~─── > ~~a=1,~~~or\]\[a+3=0~~~~─── > ~~a=-3.~\]
\[Cos(x)=1~~~~~\cos^{-1}(1)=?\]\[Cos(x)=-3~~~~~\cos^{-1}(-3)=?\]
I don't have a calculator, sorry -:(
you need no calculator for these there is no way that \(\cos(x)=-3\)
And therefore, @paris32, among your two potential answers you have only one possible answer that could be correct. What is it? a = ? If a = ?, what is \[\cos ^{-1} (?) ?\] Hint: you can (or should be able to) evaluate\[\cos ^{-1}1\]
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