cos 5 theta + cos 3 theta =0
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\[\huge\color{blue}{ Cos(5θ) +Cos(3θ)=0 }\] Way 1: \[\color{blue}{ Cos(5θ) +Cos(3θ)=0 }\]\[\color{blue}{ Cos(5θ)=-Cos(3θ) }\]\[\color{blue}{ Cos(5θ) =Cos(3θ) }\]\[\color{blue}{ 5θ=3θ }\]\[So,~~~~θ~~~~is~~~~zero.\] Also (#2) : \[\color{blue}{ Cos(5θ)+Cos(3θ)=0 }\]\[\color{blue}{ Cos(4θ+θ)+Cos(4θ-0)=0 }\] See?
The last equation in blue should be, \[Cos(4θ+θ)+Cos(4θ-θ)=0\]
I got disconnected.
solve the equation by first transforming it into a product equal to 0 and then setting each factor equal to 0. use the following domain [0,360] in degrees or [0,2 pi] in radian cos 5 theta + cos 3 theta =0
Oh, Idk how to do that, sorry :(
Try tagging someone else like this, @bbj2512b
thank you
\[ -\cos(3\theta) \neq \cos(3\theta) \]And also, \(\theta = 0\) isn't even a solution since \(\cos(0) = 1\).
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