f(a)=−3(a+1)2+9f\left(a\right)=-3\sqrt{\left(a+1\right)}^2+9f(a)=−3(a+1)2+9
x4−9x2+4x+12x^4-9x^2+4x+12x4−9x2+4x+12
xy′−2y=x3−x+5xy'-2y=x^3-x+5xy′−2y=x3−x+5
∫ze3xdx\int ze^{3x}dx∫ze3xdx
1−2sinxcosx=1−sin2x1-2sinxcosx=1-sin2x1−2sinxcosx=1−sin2x
x2+3x−10x+5\frac{x^2+3x-10}{x+5}x+5x2+3x−10
(y2−y)dx+xdy=0\left(y^2-y\right)dx+xdy=0(y2−y)dx+xdy=0
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