x15−y15x5−y5\frac{x^{15}-y^{15}}{x^5-y^5}x5−y5x15−y15
2x+2y−1+y′(x+y−2)=02x+2y-1+y'\left(x+y-2\right)=02x+2y−1+y′(x+y−2)=0
5x24x−15x^24x-15x24x−1
3y4−2x3y+4x3−5y4x+3;x=−1;y=13y^4-2x^3y+4x^3-5y^4x+3;x=-1;y=13y4−2x3y+4x3−5y4x+3;x=−1;y=1
∫1(x+8)5dx\int\frac{1}{\left(x+8\right)^5}dx∫(x+8)51dx
limx→0(2⋅sin(x)x2(1+cos(x)))\lim_{x\to0}\left(\frac{2\cdot sin\left(x\right)}{x^2\left(1+cos\left(x\right)\right)}\right)x→0lim(x2(1+cos(x))2⋅sin(x))
(4m3+7n4 )2\left(4m^3+7n^4\:\right)^2(4m3+7n4)2
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