Thai Calculus == ไทยแคลคูลัส [Integration by Substitution]

Integration by Substitution

; when	Integrate by substitution 1
	Integrate by substitution 2
Trigonometric	Integrate by substitution 3
	Integrate by substitution 4
Other	Integrate by substitution 5

Questions

example [9852]
example [3207]
example [2603]
example [2389]
example [2148]
example [1971]
example [2075]
example [1607]
example [2107]
example [1641]
example [1611]
example [1730]
example [2006]
example [2181]

Find

Other Lesson

Basic Derivative
Basic Integrate
Basic Limits
Chain Rule
Continueous
Exponential and Logarithmic Derivative
Implicit Functions
Infinity Limits
Integration by part
Integration by Partial Fraction
Integration of Trigonometric Functions
Parametric Equation
Related Rate
Sketch a graph
Trigonometric Derivative

Author: Surachai U.
Created Date: 2007-06-24 21:38:00
Last Update: 2010-09-08 06:46:02

In calculus, the substitution rule is a tool for finding antiderivatives and integrals. Using the fundamental theorem of calculus often requires finding an antiderivative. For this and other reasons, the substitution rule is a relatively important tool for mathematicians. It is the counterpart to the chain rule of differentiation.