Factor the algebraic expression below in terms of a single trigonometric function. csc2x+1
You mean csc^2(x) + 1
Pythagorean Identity: 1 + csc^2(x) = cot^2(x)
no it is csc 2x - 1
Look at what you initially typed.
I see that was completely wrong.
I believe you meant csc^2x, not csc 2x...check.
So retype your question carefully.
the equation says Factor the algebraic expression below in terms of a single trigonometric function. csc 2x - 1.
Honestly, I cannot see how that is factorable.
Assuming that it is csc (2x). The csc of twice x.
Yes, I assume that is what they are stating.
Then, , sorry, I cannot factor it.
Perhaps someone else can help.
Would you be able to factor it if the equation was csc^2x-1?
If it was csc^2x, then it is factorable into: (csc x + 1)(csc x - 1) Becuase csc^2x is a perfect square; and 1 is a perfect square.
Did you want to factor it?
Yes.
Well, I factored it if it is csc^2 (x). If it is csc(2x), then I cannot factor it.
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