4. Let f: R$ - R be defined by S(x, y, #) = x + y2 + (a) Explain why we can always find local extrema for f(ay) in the r
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4. Let f: R$ - R be defined by S(x, y, #) = x + y2 + (a) Explain why we can always find local extrema for f(ay) in the r
4. Let f: R$ - R be defined by S(x, y, #) = x + y2 + (a) Explain why we can always find local extrema for f(ay) in the region R:- {x,y): 20 and x + 2y + 3:? $ 3}, (b) Use the Kuhn-Tucker method to find the local extremna of f(x, y, z) in R.
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