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Prove csc^2(theta) + cot^2 (theta) = 2csc^2(theta)-1
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cot^2(theta) = csc^2(theta)-1 csc^2(theta) + csc^2(theta) - 1 = 2csc^2(theta) - 1
how did you go from cot^2 to csc^2 + csc^2 -1 in the next step
The trig identity is cot^2(theta)+1 = csc^2(theta). I just switched that around for the first step.
but it's just cot not cot +1
csc^2 + cot^2 = 2csc^2 - 1 csc^2 + (csc^2-1) = 2csc^2-1 csc^2 + csc^2 -1 = 2csc^2-1
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ooooo ok thank you :D
sorry about that
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