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dxdy=y+1(1+y)dy\frac{dx}{dy}=\frac{y+1}{\left(1+\sqrt{y}\right)}dydydx=(1+y)y+1dy
6x−3+2x+36x-3+2x+36x−3+2x+3
x2−4x−2−x2−4x2−5x+6\frac{x^{2}-4}{x-2}-\frac{x^{2}-4}{x^{2}-5x+6}x−2x2−4−x2−5x+6x2−4
∫0a(xx2−a2)dx\int_0^a\left(x\sqrt{x^2-a^2}\right)dx∫0a(xx2−a2)dx
−37x+3x2=−84-37x+3x^2=-84−37x+3x2=−84
20+90+51e20+90+51e20+90+51e
x2−3xy−5xy+4x2+8y2x^2-3xy-5xy+4x^2+8y^2x2−3xy−5xy+4x2+8y2
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