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7. Use A = lim E7=1f(x;)Ax with x as the right endpoint of each subinterval to find the area under the n-+00 curve y = f(x) =;over the interval [1,4). ; 8. Find the area under the curve y = f(x) over the stated interval using Part 1 of the Fundamental Theorem of Calculus. a a. f (x) = x*; [–1,1] b. f (x) = x¯3; [1,27] c. f (x) = 4x(1 – x²); [2,3]

7. Use A = lim E7=1f(x;)Ax with x as the right endpoint of each subinterval to find the area under the n-+00 curve y = f(x) =;over the interval [1,4). ; 8. Find the area under the curve y = f(x) over the stated interval using Part 1 of the Fundamental Theorem of Calculus. a a. f (x) = x*; [–1,1] b. f (x) = x¯3; [1,27] c. f (x) = 4x(1 – x²); [2,3]

Mathematics For Machine Technology
Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter58: Achievement Review—section Five
Section: Chapter Questions
Problem 30AR: Determine dimension x to 3 decimal places.
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integral calculus: integration

7. Use A = lim E-1f (xi)Ax with x as the right endpoint of each subinterval to find the area under the n-+00 curve y = f(x) =÷ over the interval [1,4). : 8. Find the area under the curve y = of Calculus. ^ ' f(x) over the stated interval using Part 1 of the Fundamental Theorem a. f(x) = x*; [-1,1] b. f (x) = x¯3; [1,27] c. f (x) = 4x(1 – x²); [2,3]
Transcribed Image Text:7. Use A = lim E-1f (xi)Ax with x as the right endpoint of each subinterval to find the area under the n-+00 curve y = f(x) =÷ over the interval [1,4). : 8. Find the area under the curve y = of Calculus. ^ ' f(x) over the stated interval using Part 1 of the Fundamental Theorem a. f(x) = x*; [-1,1] b. f (x) = x¯3; [1,27] c. f (x) = 4x(1 – x²); [2,3]
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