Given points p1 =
- a. f(x1, x2) = x1 − x2
- b. f(x1, x2) = x1 + x2
- c. f(x1, x2) = −3x1 + x2
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- = mx + b. 4. Let m and b be real numbers, and consider the following three functions: f(x) = 2x + 1, g(x) x + 2, and h(x) A. If function f has a codomain of (5, 7) U (7, 9), the largest its domain can be chosen is (2, 3) U (3, 4). Explain. B. If function g has a codomain of (−1, 1) U (1, 3), the largest its domain can be chosen is (-3, 3) U (3, 9). Explain. C. Within the context of the e- definition of a limit, your result from part A suggests that if € is equal to 2, the largest that can be chosen for function f(x) is 1. Explain. =arrow_forwardGiven points p = and p3 = in R?, 2 P2 = let S = conv {p],P2» P3}. For each linear functional f, find the maximum value m of f on the set S, and find all points x in S at which f(x) = m. a. f(x1,x2) = x1 – X2 b. f(x1,x2) = X1 + x2 c. f(x1,X2) = -3x1 + x2arrow_forwardGiven points pı = , and p3 in R², P2 let S = conv{pj,P2»P3}. For each linear functional f, find the maximum value m of f on the set S, and find all points x in S at which f(x) = m. a. f(x1,x2) = x1 + x2 b. f(x1,x2) = X1 – X2 c. f(x1,x2) =-2x1 + x2arrow_forward
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