f (x₁,x2,... xn) with k numb 9 of constraints by the Lagrange Multiplier method will result to a system with n + K equations in

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Chapter4: Polynomial And Rational Functions
Section4.1: Quadratic Functions
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Finding the absolute extrema of
f (x₁,x2,....,xn) with k number
of constraints by the Lagrange
Multiplier method will result to a
system with n + K equations in
n + K unknowns.
Transcribed Image Text:Finding the absolute extrema of f (x₁,x2,....,xn) with k number of constraints by the Lagrange Multiplier method will result to a system with n + K equations in n + K unknowns.
If R is a closed region on the xy-
plane and f is a continuous function
on R, then f has a relative minimum
value and a relative maximum value
on R.
Transcribed Image Text:If R is a closed region on the xy- plane and f is a continuous function on R, then f has a relative minimum value and a relative maximum value on R.
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