dydx=1yx+x+y+1\frac{dy}{dx}=\frac{1}{yx+x+y+1}dxdy=yx+x+y+11
x2+6x−8x^2+6x-8x2+6x−8
3x2−2x33x^2-2x^33x2−2x3
7 − 8 + 4 − 10 + 67\:-\:8\:+\:4\:-\:10\:+\:67−8+4−10+6
(16)0\left(\frac{1}{6}\right)^0(61)0
p(x)=(m−3)x4+bx3−(3b−1)x2−36x+5b+3m+12p\left(x\right)=\left(m-3\right)x^4+bx^3-\left(3b-1\right)x^2-36x+5b+3m+12p(x)=(m−3)x4+bx3−(3b−1)x2−36x+5b+3m+12
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