x2y−xy−8; x=1; y=2x^2y-xy-8;\:x=1;\:y=2x2y−xy−8;x=1;y=2
∫(8x−7)dx\int\left(8x-7\right)dx∫(8x−7)dx
64t2−4a28t−2a64t^2-\frac{4a^2}{8t}-2a64t2−8t4a2−2a
y =ln(dydx)y\:=ln\left(\frac{dy}{dx}\right)y=ln(dxdy)
−6x4=12-\frac{6x}{4}=12−46x=12
−(−5)3(−2)-\left(-5\right)^3\left(-2\right)−(−5)3(−2)
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