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Minimize cTx subject to (AU)x b for U ∈ U can always represent formulation constraintwise, consider only one inequality (au)Tx ≤ b for all u ∈ U • Simple example U = {u ∈ Rn kuk ∞ ≤ δ}, then aTxδkxk 1 ≤ b E64b, Stanford University 10Draw the Venn diagrams for each of these combinations of the sets A, B, C We assume for each of these, that the intersection of A, B, and C is nonempty In each picture, the toned area represents the set in question a) A ∩ (B ∪ C) b) AC ∩ BC ∩ CC c) (A – B) ∪ (A – C) ∪ (B – C) Problem Eight (1722) Can you conclude that APROPERTIES OF LOGARITHMS If b, a, and c are positive real numbers, 56 , and n is a real number, then 1 Product 078 0 8 2 Quotient 9

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A⊆B if every element of A is also an element of B If A and B are both subsets of each other, then we say the sets are equal If A is a subset of B and there is at least 1 element of B that is not in A, then we say A is a proper subset of B, denoted A⊂B The universal set U is the set containing all elements for the problem we are discussingProperties of Set Operations(ii) change the limits of integration2 There are various possible hypotheses on u(x);

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27 Tangent Planes to Level Surfaces Suppose S is a surface with equation F(x, y, z) = k, that is, it is a level surface of a function F of three variables, and let P(x 0, y 0, z 0) be a point on S Let C be any curve that lies on the surface S and passes through the point PRecall that the curve C is described by a continuous vector function r(t) = 〈x(t), y(t), z(t)〉Z b a f(x), as some authors do (7) Z d c f(u)du = Z b a f(u(x)) du dx dx, u = u(x), c = u(a), d = u(b) change of variables formula In words, we can change the variable from u to x, provided we (i) express du in terms of dx;For any unit vector, u =〈u x,u y〉let If this limit exists, this is called the directional derivative of f at the point (a,b) in the direction of u Theorem Let f be differentiable at the point (a,b) Then f has a directional derivative at (a,b) in the direction of u u = u xi

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