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(x) = lim h œ 0 F(xh) F(x) h = lim hœ0 ∫xh a f(t)dt ∫ x a f(t)dt h Since the numerator in the fraction is the difference oftwoareas, we can rewrite the limit = lim hœ0 ∫xh x f(t)dt h (1) Recall the theorem we. X) ł̓_ i z X C e A G ݁A L b ` p i A ȂǕ 炵 y Ȃ i ` G ݂ȂǃX E F f A t B h A f } N 璼 A Ă ܂ B. 6041/6431 Spring 08 Quiz 2 Wednesday, April 16, 730 930 PM SOLUTIONS Name Recitation Instructor TA Question Part.

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StepbyStep Solutions Use stepbystep calculators for chemistry, calculus, algebra, trigonometry, equation solving, basic math and more Gain more understanding of your homework with steps and hints guiding you from problems to answers!. F19h '¨>Þg >à4 h j f;Þ*>. Hence f is concave Convex functions 3–5 Extendedvalue extension extendedvalue extension f˜of f is f˜(x) = f(x), x ∈ domf, f˜(x) = ∞, x ∈ domf often simplifies notation;.

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