I have a question that is puzzling me...
Show that the expression f(x,y)= x^2−2xy+2(y^2)−6y+3 has a stationary point at (x,y) = (3,3). What type of stationary point is it?
Show that the expression
f(x,y)= x^2−2xy+2(y^2)−6y+3
has a stationary point at (x,y) = (3,3). What type of stationary point is it?
so for the derivative i get
dy/dx=2x/(2x-4y+6) which would give an infinite gradient (dy/dx=6/0) therefore not being a stationary point?
thanks for any help.
sorry if i missed something.
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I have a question that is puzzling me...
so for the derivative i get
dy/dx=2x/(2x-4y+6) which would give an infinite gradient (dy/dx=6/0) therefore not being a stationary point?
thanks for any help.
sorry if i missed something.