I need help with this question

I see no 1, 2, 3 here. Do you mean #18?

Please show how you did #16, and I'll show you how to use the same method to do #18. (There may also be an easier way, in which case I'll show you that, too.)
 
I jump the gun and state that cos(-\(\theta\)) = cos(\(\theta\)) implying that the cos function is even.
 
What is the cos(30)? What is the cos(-30)? How about cos(60) and cos(-60)? See if a pattern begins to emerge.
 
What is the cos(30)? What is the cos(-30)? How about cos(60) and cos(-60)?
See if a pattern begins to emerge.
Because cosine is an even function \(\cos(x)=\cos(-x)\).
\(\cos\left(\dfrac{\pi}{6}\right)=\dfrac{\sqrt3}{2}\) and
\(\cos\left(\dfrac{\pi}{3}\right)=\dfrac{1}{2}\)
 
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