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3x2−9x+200>03x^2-9x+200>03x2−9x+200>0
5−4x+2x2+7−x5-4x+2x^2+7-x5−4x+2x2+7−x
1logp(3)−8logp(3)\frac{1}{\log_p\left(3\right)}-8\log_p\left(3\right)logp(3)1−8logp(3)
(a+6b−5c)3\left(a+6b-5c\right)^3(a+6b−5c)3
−20+14−25+19−6−(12−58)-20+14-25+19-6-\left(12-58\right)−20+14−25+19−6−(12−58)
∫t2t3−13dt\int t^2\sqrt[3]{t^3-1}dt∫t23t3−1dt
(x2−19x−2)+(7x2−6x+16)\left(x^{2}-19x-2\right)+\left(7x^{2}-6x+16\right)(x2−19x−2)+(7x2−6x+16)
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