limt→0(t8−1t5−1)\lim_{t\to0}\left(\frac{t^8-1}{t^5-1}\right)t→0lim(t5−1t8−1)
(−5x9−2x4)(10ex+1)\left(-5x^9-2x^4\right)\left(10e^x+1\right)(−5x9−2x4)(10ex+1)
1⋅351\cdot3^51⋅35
3exy−x=03e^{xy}-x=03exy−x=0
∫(8x −34x2+16x+15)dx\int\left(\frac{8x\:-3}{4x^2+16x+15}\right)dx∫(4x2+16x+158x−3)dx
∫(5(5x−19)12)dx\int\left(5\left(5x-19\right)^{12}\right)dx∫(5(5x−19)12)dx
16−8+4+12−0+1416-8+4+12-0+1416−8+4+12−0+14
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