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how do I solve 3 sec squared x=sec x?
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\(\bf 3sec^2(x)=sec(x)\quad ?\)
\[ \begin{align} 3\sec^2x &= \sec x\\ 3\sec^2x-\sec x&=0\\ \sec x(3\sec x-1)&=0\\ \sec x&=0& 3\sec x-1&=0 \end{align} \]
you serious?
YOU CAN STILL APPLY ALGEBRAIC CONCEPTS?
hmmm....no
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\(\bf 3sec(x)=1\implies sec(x)=\cfrac{1}{3}\implies \cfrac{1}{cos(x)}=\cfrac{1}{3}\implies 3 = cos(x)\)
but cosine cannot be greater than 1
right
so
sec x can only equal 0 then?
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so EQUATION is false
but sec x=0?
both factors must be satisfied to get the given equation
one problem, is that ok?
one more problem, ok?
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alright
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