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MIT 18.01 Single Variable Calculus (OCW)
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2cosx+sin^2x finding critical values Finding the derivative and simplifying I have sinx=cosx, why is π a critical value. Isnt π/4(n)?
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Given your equation, sin(x)=cos(x), pi is a critical value because the equation is false at pi. sin(pi) != cos(pi), 0 != 1
I get for the derivitive: \[-2\sin x +2 \sin x \cos x\] simplifying to \[2\sin x(\cos x-1)\] which gives critical pts at 0 and \[pi\] when either sine or cosine are 0.
The red curve is the orginal equation; blue 2cos(x); brown \[\sin^{2} x\]
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