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∫ (x^2+y^2)/(x-y) dx =
Use Lagrange multipliers to find the point (a,b) on the graph of y=e^8x, where the value ab is as small as possible.

P= ?
Use Lagrange multipliers to find the maximum and minimum values of f(x,y)=x−2y subject to the constraint x^2+y^2=5, if such values exist.

maximum = ?

minimum = ?

∫(x² + 4xy) dx


∫ x*sinx dx


∫ (x)= ∫ sinx² + x²dx


∫ (secx)dx + ∫ (cosxy) dx


∫ (x)= ∫ (sinxy) dx+ ∫ (cotxy) dx


∫ (x)= ∫ (cosxy)dx + ∫ (siny²) dx


∫ (x)= ∫ sinx²y dx
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