How do you show that the equations are equal?
(tan^2(x))/csc(x) + 1 = tan^4(x)*(csc(x)-1)
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How do you show that the equations are equal?
(tan^2(x))/csc(x) + 1 = tan^4(x)*(csc(x)-1)
Actually as writtem these are not equal - because you left out a set of parentheses. I think what you want to show is:
tan^2(x)/(csc(x) + 1) = tan^4(x)*(csc(x)-1)
Start by multiplying both sides by csc(x)+1. You will end up with a term of the form csc^2x-1 on the right side, which can be simplified to 1/tan^2x.
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