Riemann sum - Study guides, Class notes & Summaries

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Engineering math 115 Binomial theorem, Antiderivatives, Mathematical inductions, Definite integral & Riemann sums Engineering math 115 Binomial theorem, Antiderivatives, Mathematical inductions, Definite integral & Riemann sums
  • Engineering math 115 Binomial theorem, Antiderivatives, Mathematical inductions, Definite integral & Riemann sums

  • Other • 25 pages • 2022
  • These notes are in a pdf format. - colour coded - step-by-step examples for each topic The notes cover the topic: Antiderivatives, Mathematical Induction, Binomial theorem, Definite integral & Riemann sums
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Solution Manual for Fundamentals of Thermal  Fluid Sciences 5th Edition Cengel / All Chapters 1  - 22 / Full Complete 2023-2024
  • Solution Manual for Fundamentals of Thermal Fluid Sciences 5th Edition Cengel / All Chapters 1 - 22 / Full Complete 2023-2024

  • Exam (elaborations) • 14 pages • 2024
  • Solution Manual for Fundamentals of Thermal Fluid Sciences 5th Edition Cengel / All Chapters 1 - 22 / Full Complete Find the left-sided Riemann Sum of sin(x^2) with n = 4, from [0, 4] - ANS-Left S4 = (1)[sin(0^2) + sin(1^2) + sin(2^2) + sin(3^2)] Left S4 = (1)[sin(0) + sin(1) + sin(4) + sin(9)] Left S4 = .497 Find the right-sided Riemann Sum of sin(x^2) with n = 4, from [0, 4] - ANS-Right S4 = (1)[sin(1^2) + sin(2^2) + sin(3^2) + sin(4^2)] Right S4 = (1)[sin(1) + sin(4) + sin(9...
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Solution Manual For Principles of Taxation for  Business and Investment Planning 2024 27th
  • Solution Manual For Principles of Taxation for Business and Investment Planning 2024 27th

  • Exam (elaborations) • 10 pages • 2024
  • Solution Manual For Principles of Taxation for Business and Investment Planning 2024 27th Edition By Sally Jones, Shelley RhoadesCatanach, Callaghan, Kubick (All Chapters, 100% Original Verified, A+ Grade) Find the right-sided Riemann Sum of sin(x^2) with n = 4, from [0, 4] - ANS-Right S4 = (1)[sin(1^2) + sin(2^2) + sin(3^2) + sin(4^2)] Right S4 = (1)[sin(1) + sin(4) + sin(9) + sin(16)] Right S4 = .201 Find the midpoint Riemann Sum of sin(x^2) with n = 4, from [0, 4] - ANS-Mid S4...
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AP Calculus Conceptual Final Exam Review Questions with Complete Solutions
  • AP Calculus Conceptual Final Exam Review Questions with Complete Solutions

  • Exam (elaborations) • 3 pages • 2024
  • The slope of a secant line represents what kind of change? - ANSWER-Average roc The slope of a tangent line represents what kind of change? - ANSWER-Instantaneous roc What kind of change does an integral represent? - ANSWER-Total change Explain what a derivative is graphically. - ANSWER-Slope of tangent line Explain what a derivative is numerically. - ANSWER-Difference quotient from a table Explain what a derivative is analytically. - ANSWER-lim of (f(x+h)-f(x))/h as h->0 3 ...
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AP Calculus Exam 5 Questions with Latest Update
  • AP Calculus Exam 5 Questions with Latest Update

  • Exam (elaborations) • 2 pages • 2024
  • Integral of cosx - ANSWER-sinx+c Integral of sin x - ANSWER--cosx+c Integral of sec^2x - ANSWER-tanx+c Integral of secxtanx - ANSWER-secx+c Integral of csc^2x - ANSWER--cotx+c Integral of cscxcotx - ANSWER--cscx+c If a trapezoidal sum overapproximates ∫0 to 4 f(x)dx, and a right Riemann sum underapproximates ∫0 to 4 f(x)dx, which of the following could be the graph of y=f(x)? - ANSWER-A- The one with a y intercept at three that is concave up and decreasing Let f be the f...
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Riemann Sums (Calculus) - Detailed Notes - Grade 12 Mathematics
  • Riemann Sums (Calculus) - Detailed Notes - Grade 12 Mathematics

  • Summary • 8 pages • 2024
  • This document contains detailed in-depth notes about Riemann Sums (calculus) for grade 12 mathematics. The following topics are dealt with: 1.1 Simple Definition of Riemann Sums 1.2 Important Representations 1.3 Important Series Notes 1.4 Steps for Riemann Sums 1.5 Example 1 and Example 2 1.6 Additional Important Notes
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MAT 136 Exam Questions and Answers 100% Pass | Graded A+
  • MAT 136 Exam Questions and Answers 100% Pass | Graded A+

  • Exam (elaborations) • 4 pages • 2024
  • MAT 136 Exam Questions and Answers 100% Pass | Graded A+ ∫udv=uv-∫vdu - integration by parts - Average Value of Integral ln|x| - Integral of 1/x (2MID(n)+TRAP(n))/3 - simp(n) left(n)+right(n)/2 - trap(n) f(-x) = - f(x) , symmetric with origin - odd function f(-x) = f(x) , symmetric with y-axis - even function ∆t(f(b)-f(a)) - error Riemann sum (b-a)/n - ∆t 1/2 - Doubling n decreases the different between LEFT(n) - RIGHT(n) by exactly trapezoid underestimates, midpoint overest...
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AP-Calculus Practice Test with complete answers
  • AP-Calculus Practice Test with complete answers

  • Exam (elaborations) • 5 pages • 2024
  • If h(x) = f(g(x)), then h'(x) - answer-f'(g(x))g'(x) An object's speed is decreasing at t=2 when: - answer-v(2) and a(2) have opposite signs What does it mean to have an undefined slope? - answer-The derivative has 0 in the denominator (numerator is 0), the tangent line is vertical Which is a proper reasoning for: x=3 is a maximum of f(x)? - answer-x=3 is maximum because f'(x)=0 and f'(x) changes from positive to negative How do you calculate the area between two curves on the ...
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SOLUTIONS MANUAL for  Control Systems Engineering  7th Edition by Norman Nise. ISBN 9781118800638
  • SOLUTIONS MANUAL for Control Systems Engineering 7th Edition by Norman Nise. ISBN 9781118800638

  • Exam (elaborations) • 9 pages • 2024
  • SOLUTIONS MANUAL for Control Systems Engineering 7th Edition by Norman Nise. ISBN 9781118800638 Trapezoid = 31.516 Use the trapezoid rule with n = 4 to approximate the area between the curve f(x) = x^3 -x and the x-axis from x = 3 to x =7ANS-Trapezoid = (1/2)(1)[(3^3 -3) +2(4^3 -4) +2(5^3 -5) +2(6^3 -6) +(7^3 -7)] Trapezoid = 570 Use the trapezoid rule with n = 4 to approximate the area between the curve f(x) = x^2 + 1 and the x-axis from x = 3 to x =7ANSTrapezoid = (1/2)(1)[(3^2...
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CALCULUS FINAL EXAM fully solved & updated
  • CALCULUS FINAL EXAM fully solved & updated

  • Exam (elaborations) • 17 pages • 2024
  • evaluate the integral 2/1, ln(x)/x dx - answer-(ln2)^2/2 consider the function f(x)=x^4-4x^3. which of the following is NOT true - answer-f has a local extrema at x=0 and x=3 find the work done by a force F=sqroot 2x+1 N to move an object along a straight path from a distance of 0 meters to a distance of 4 meters - answer-26/3 J an object is moving along the x-axis. Let s(t), v(t) and a(t) be functions giving the position, the velocity, and the acceleration of the object at time t. whic...
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