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Exercise 3. Consider the ELP: minimize cu subject to Ar = b. Show that if A has full column rank and be range(A), then this
Exercise 3. Consider the ELP: minimize cu subject to Ar = b. Show that if A has full column rank and be range(A), then this problem always has a unique bounded solution, regardless of the definition of c. Do Lagrange multipliers exist? If they exist, are they unique
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