The given equation,
f(x)=3x+3y+sinxy+cosyf(x)=3x+3y+sinxy+cosyf(x)=3x+3y+sinxy+cosy
Differentiating this equation with respect to x gives,
f′(x)=3+ycos(xy)f'(x)=3+ycos(xy)f′(x)=3+ycos(xy)
Also by integrate the given equation with respect to x,
∫(3x+3y+sin(xy)+cos(y))dx=32x(x+2y)+xcos(y)−cos(xy)/y+constant\int(3 x + 3 y + sin(x y) + cos(y)) dx \\=\frac{3}{2}x (x + 2 y) + x cos(y) - cos(x y)/y + constant∫(3x+3y+sin(xy)+cos(y))dx=23x(x+2y)+xcos(y)−cos(xy)/y+constant
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