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How do I work out the least value of 15 cos x - 9 sin x as x varies?
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write it as a single function of sine or cosine
\[a\cos(x)+b\sin(x)=r\sin(x+\theta)\]
\(r=\sqrt{a^2+b^2}\) and although you can find \(\theta\) if you want, it is unnecessary for this problem you only need \(r\)
Okay, so then it is \[3\sqrt{34}\cos(x+a)\]
And so the smallest value of cos would be -1, so the least value would be \[-3\]
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*-3 (sqr 34)
yes
\[-3\sqrt{34}\]
There
Cool, thanks, I got it. :)
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yw
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