dxdt=−5x+3\frac{dx}{dt}=-5x+3dtdx=−5x+3
(x+7y)2\left(x+7y\right)^2(x+7y)2
∫04(1x2−x+6)dx\int_0^4\left(\frac{1}{x^2-x+6}\right)dx∫04(x2−x+61)dx
(12x2+13xy+14y2)\left(\frac{1}{2}x^2+\frac{1}{3}xy+\frac{1}{4}y^2\right)(21x2+31xy+41y2)
x2+4x+4=9x^2+4x+4=9x2+4x+4=9
(−5+6−2+1)−(−12+2+3−9)\left(-5+6-2+1\right)-\left(-12+2+3-9\right)(−5+6−2+1)−(−12+2+3−9)
xy+5xzxy+5xzxy+5xz
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