x(tan(47)−tan(17))=389 tan(17)x\left(\tan\left(47\right)-\tan\left(17\right)\right)=389\:\tan\left(17\right)x(tan(47)−tan(17))=389tan(17)
97⋅9−59^7\cdot9^{-5}97⋅9−5
802\frac{80}{2}280
x2−5x+33x+5\frac{x^2-5x+33}{x+5}x+5x2−5x+33
5sin(x)sec(x)tan(x)\frac{5sin\left(x\right)sec\left(x\right)}{tan\left(x\right)}tan(x)5sin(x)sec(x)
tan4x+tan2x=sec4x−sec2xtan^4x+tan^2x=sec^4x-sec^2xtan4x+tan2x=sec4x−sec2x
9x2+5x+2 para x=−19x^2+5x+2\:\:para\:x=-19x2+5x+2parax=−1
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