Given the following function in two variables x and y
f(x, y) = x3y + 2x4 + y5
a. Find the Jacobean determinant at points P (3,2)
b. Find the Hessian determinant at points P (1,3)
fx′=3x2y+8x3,f'_x=3x^2y+8x^3,fx′=3x2y+8x3,
fy′=x3+5y4,f'_y=x^3+5y^4,fy′=x3+5y4,
fx′′=6xy+24x2,f''_x=6xy+24x^2,fx′′=6xy+24x2,
fy′′=20y3,f''_y=20y^3,fy′′=20y3,
fxy′′=3x2.f''_{xy}=3x^2.fxy′′=3x2.
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