Find fx(x,y), fy(x,y), fx(1,3), and fy(-2,4) for the given function. If
π§ = π(π₯, π¦) = 3π₯ΰ¬·π¦ΰ¬Ά β π₯ΰ¬Άπ¦ΰ¬· + 4π₯ + 9
z=f(x,y)=3xyβxy+4x+9z=f(x,y)=3xy-xy+4x+9z=f(x,y)=3xyβxy+4x+9
fx(x,y)=3yβy+4fx(x,y)=3y-y+4fx(x,y)=3yβy+4
fy(x,y)=3xβxfy(x,y)=3x-xfy(x,y)=3xβx
fx(1,3)=3(3)β3+4fx(1,3)=3(3)-3+4fx(1,3)=3(3)β3+4
=6+4=10\\=6+4\\=10=6+4=10
fy(β2,4)=3(β2)β(β2)=β6+2β4fy(-2,4)=3(-2)-(-2)\\=-6+2\\-4fy(β2,4)=3(β2)β(β2)=β6+2β4
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