if A = cos(xy)i + ( 3xy + 2x ^2 )j - (3x + 2y )k find d^2A/dy^2 and d^2A/dxdy
dAdy=−xsin(xy)i+3xj−2k\frac{dA}{dy}=-xsin(xy)i+3xj-2kdydA=−xsin(xy)i+3xj−2k
d2Ady2=−x2cos(xy)i\frac{d^2A}{dy^2}=-x^2cos(xy)idy2d2A=−x2cos(xy)i
d2Adxdy=(−sin(xy)−xycos(xy))i+3j\frac{d^2A}{dxdy}=(-sin(xy)-xycos(xy))i+3jdxdyd2A=(−sin(xy)−xycos(xy))i+3j
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