Find the degree of f (x, y)=X3+y3/x+y
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Answer:
F(x,y) is a homogeneous function of degree n if, for any real number t ,
F(tx,ty)=t
n
F(x,y)
Here, F(x,y)=x
3
+y
3
+3x
2
y+3xy
2
F(tx,ty)=(tx)
3
+(ty)
3
+3(tx)
2
ty+3(tx)(ty)
2
=t
3
(x
3
+y
3
+3x
2
y+3xy
2
)
=t
3
(F(x,y))
So, F(x,y) is a homogeneous function of degree 3
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