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Help me for a derivative as tangent problem
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I'll post the problem
Determine the numbers x between 0 and \[2\pi\] where the tangent line in the curve is horizontal. given: \[y=sinx-\sqrt{3}cosx\]
Refer to a plot and the Mathematica solution attached.
wow thanks! even though we haven't discussed partial derivatives yet, I will try to understand.
When tangent line in the curve is horizontal, it is =0 hence, \( cos x + \sqrt 3 sin x=0\rightarrow \dfrac{sinx}{cosx}=-\sqrt3 \\tanx = -\sqrt3 \) you can solve for x, right?
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The partial derivative of an expression in x alone, with respect to x, is equivalent to the plain old derivative of x. I use the partial notation because it is more concise in the Mathematica 9 program.
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