'Upper sum' presentation slideshows

5.1a Areas and Distances

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Potential for Parallel Computation

Potential for Parallel Computation. Chapter 2 Jordan & Alaghband. Potential for Parallelism . Much trivially parallel computing Independent data, accounts Nothing to study Interest is in problems in which parallelism is not obvious or communication & coordination is necessary. RHalverson.

680 views • 36 slides

Problem of the Day

Problem of the Day. If f ''(x) = x(x + 1)(x - 2) 2 , then the graph of f has inflection points when x =. a) -1 only b) 2 only c) -1 and 0 only d) -1 and 2 only e) -1, 0, and 2 only. Problem of the Day. If f ''(x) = x(x + 1)(x - 2) 2 ,

415 views • 35 slides

Upper Sum with n=5

Upper Sum with n=5. Upper Sum with n=5. (2+2+1+1+2) p /2. Upper Sum with n=5. 12.56 1.0. 8.85 0.4. Fundamental Theorem of Calculus. If f is continuous on [a, b] and F is any antiderivative of f, then. Maximize. =-x(x-3) = 0 when. Maximize. =-x(x-3) = 0 when x = 0 or x = 3

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AP CALCULUS AB

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4.2 Area Under a Curve

4.2 Area Under a Curve. Sigma (summation) notation REVIEW. In this case k is the index of summation The lower and upper bounds of summation are 1 and 5. In this case i is the index of summation The lower and upper bounds of summation are 1 and 6. Sigma notation.

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AP Calculus AB

AP Calculus AB. Day 5 Section 4.2. Area Under a Curve. Find the area of the region bounded by y = f(x), the x-axis, x = a, and x = b. Approximate the area by creating rectangles of equal width whose endpoints are on f(x). n = # of rectangles. Each left endpoint is on f(x).

297 views • 12 slides