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Integration Techniques
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Integration Techniques
Partial Fractions
- Factor the denominator and simplify
- Rearrange the equation
- To solve for A, let x=3
- To solve for B, let x= 2
- Input A and B values in the equation
- And finally just integrate
- And finally just integrate
- Input A and B values in the equation
- To solve for B, let x= 2
- To solve for A, let x=3
- Rearrange the equation
- Factor the denominator and simplify
Change of Double Variable/ Double Substitution
- Apply substitution u=3-x➝x=u-3 and dx=-du
- Simplify and multiply
- Then just integrate
- Then just integrate
- Simplify and multiply
- Apply substitution u=3-x➝x=u-3 and dx=-du
Integration by Parts
- Nemotechnique rule= LATE= L (Logarithmic) A (Algebraic) T (Trigonometric) E (Exponential)
- General rule of integration by parts:
- Example
- Find du
- Find dv
- Input the values of u and dv in the equation for integrate
- Integrate and simplify
- Integrate and simplify
- Input the values of u and dv in the equation for integrate
- Find dv
- Find du
- Example
- General rule of integration by parts:
- Nemotechnique rule= LATE= L (Logarithmic) A (Algebraic) T (Trigonometric) E (Exponential)
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- Mind Map on Integration Techniques, created by Jimena Martínez on 18/04/2018.
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- Jimena Martínez
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