limx→π2((6cosx)6cosx)\lim_{x\to\frac{\pi}{2}}\left(\left(6cosx\right)^{6cosx}\right)x→2πlim((6cosx)6cosx)
y′−8ytanx=−5sinxy'-8ytanx=-5sinxy′−8ytanx=−5sinx
+126+452+126+452+126+452
3−x2+2abx2−bab3-x^2+2abx^2-bab3−x2+2abx2−bab
12 {− 7 + [ − 4 ( − 2 − 3 ) + 5 − ( − 10 − 2)] + 15}12\:\left\{-\:7\:+\:\left[\:-\:4\:\left(\:-\:2\:-\:3\:\right)\:+\:5\:-\:\left(\:-\:10\:-\:2\right)\right]\:+\:15\right\}12{−7+[−4(−2−3)+5−(−10−2)]+15}
(3x2+5x−1)−(2x2−4x+6)\left(3x^{2}+5x-1\right)-\left(2x^{2}-4x+6\right)(3x2+5x−1)−(2x2−4x+6)
(v3)2(w3)5\left(v^3\right)^2\left(w^3\right)^5(v3)2(w3)5
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