Trapezium Rule: Introduction
Über den Vortrag
Der Vortrag „Trapezium Rule: Introduction“ von Batool Akmal ist Bestandteil des Kurses „Semester I (Ethiopia National Curriculum / Year I)“.
Quiz zum Vortrag
What is the number of strips (trapeziums) if the number of ordinates is 6 ?
- 5
- 6
- 7
- 4
- 12
What is the formula of area of trapezium when length of the parallel sides are a, b and the distance between them is h?
- Area = (1/2) (a + b).h
- Area = (1/2) |a - b|.h
- Area = (2h) (a + b)
- Area = (2h) |a - b|
- Area = h(a + b)
What is the general formula of approximate area under the curve by trapezium rule if the total number of ordinates is a+1?
- (h/2) [y₀ + yₐ +2(y₁ + y₂ +....+yₐ₋₁)]
- (h/2) [y₀ + yₐ + (y₁ + y₂ +....+ yₐ₋₁)]
- (h/2) [y₀ - yₐ +2 (y₁ + y₂ +....+ yₐ₋₁)]
- (h/2) [y₀ + yₐ +4 (y₁ + y₂ +....+ yₐ₋₁)]
- (h) [y₀ + yₐ +2(y₁ + y₂ +....+ yₐ₋₁)]
What does the approximation accuracy of area, using the trapezium rule, depend on, assuming there are a+1 ordinates?
- h
- y₀
- y₁
- yₐ
- xₐ
What is the name of the inverse process of integration?
- Differentiation
- Integration by parts
- Trapezium rule
- Topology
- Inverse function
What is the name of inverse process of differentiation?
- Integration
- Complex differentiation
- Inverse function
- Trapezium rule
- Second differentiation
In the trapezium rule (formula), the value of h depends on which of the following?
- Number of trapeziums (strips)
- Type of function
- Number of times differentiated
- Area under the curve
- It is a fixed number
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Dozent des Vortrages Trapezium Rule: Introduction
Batool Akmal
Batool Akmal is the founder of A-level Maths Cardiff; a mathematics tuition and revision company in Wales, UK.
She obtained her Mathematics and Physics Degree, and Postgraduate Certificate in Education from Cardiff University.
She was the Director of the Honours Programme at St. David’s Catholic College from 2012 to 2016 and Head of Numeracy from 2017-2019.
Within Lecturio, Batool Akmal teaches courses on Calculus.
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useful for A-level maths, helps with exams and understanding the concepts of integration
