Prove the following identities on paper: Remember you are not solving identities; you are working one...

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Prove the following identities on paper: Remember you are not solving identities; you are working one side of the equation to make it the same as the other side. L COS X sec.xsin x sin tan -=cscx-sin.x =cos cos xsec x tan x =COLA tan y 1 1 cscy cosy secy cos(-x)-sin(-x) = cos.x+sin.x tan+cot = sec 0csc0 1 ese² x (1-cos.x)(1+cos.x)=- (tan x+cot x)² = see² x+cse² x (sin x+cos x) sinx-cos²x sinx-cos²x (sinx-cos.x) 1+tan x 1 1-tan x cos²x-sin² x Prove the following identities on paper: Remember you are not solving identities; you are working one side of the equation to make it the same as the other side. L COS X sec.xsin x sin tan -=cscx-sin.x =cos cos xsec x tan x =COLA tan y 1 1 cscy cosy secy cos(-x)-sin(-x) = cos.x+sin.x tan+cot = sec 0csc0 1 ese² x (1-cos.x)(1+cos.x)=- (tan x+cot x)² = see² x+cse² x (sin x+cos x) sinx-cos²x sinx-cos²x (sinx-cos.x) 1+tan x 1 1-tan x cos²x-sin² x