(tan(x)^ two + one)*cot(x) + (-cot(x)^ two - one)*tan(x) = zero
( tangent of (x) squared plus 1) multiply by cotangent of (x) plus ( minus cotangent of (x) squared minus 1) multiply by tangent of (x) equally 0
( tangent of (x) to the power of two plus one) multiply by cotangent of (x) plus ( minus cotangent of (x) to the power of two minus one) multiply by tangent of (x) equally zero
(tan(x)2 + 1)*cot(x) + (-cot(x)2 - 1)*tan(x) = 0
tanx2 + 1*cotx + -cotx2 - 1*tanx = 0
(tan(x)² + 1)*cot(x) + (-cot(x)² - 1)*tan(x) = 0
(tan(x) to the power of 2 + 1)*cot(x) + (-cot(x) to the power of 2 - 1)*tan(x) = 0