Question

maximise the function x+y-z=1 with respect to the constant xy=36​

Answer 1

Answer:

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Step-by-step explanation:

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Answer 2

No maxima exists in the function x + y - z = 1.

• Mathematically, we can see that the level curves can go further the beginning along the curve xy=36 limitlessly and still not arrive at their most extreme worth.
• What the Lagrange multiplier predicts for this situation is the minimum worth.
• In numerical enhancement, the technique for Lagrange multipliers is a procedure for finding the local maxima and minima of a capacity subject to fairness imperatives (i.e., dependent upon the condition that at least one condition must be fulfilled precisely by the picked upsides of the factors).