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csc(-x)-sin(-x)=-cosxcotx
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csc(-x) * -sin(-x) = -cosx * cotx 1/sin(-x) * -sin(-x) = -cosx * cosx / sinx -1 = -(cosx)^2/sinx -sinx = -(cosx)^2 -sinx = -(1-(sinx)^2) -sinx = -1 + sin^2(x) sin^2(x) + sin(x) - 1 = 0 Quadratic? Unless I messed up somewhere... Become a fan!
Ah, sorry, this is a proof that both of the sides are equal? I'll get back to this if no one else answers.
csc(-x)-sin(-x)=-cscx+sinx=-cos^2x/sinx=-cosxcotx stands true for all values of x
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