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Integration Strategies

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Integration Strategies
Basic Substitution Method
- 1. Identify 'u'
- u = 1+x^3
- 2. Differentiate 'u' to get 'du'
- du = 3x^2
- 3. Substitute 'u' and 'du' into original question and solve
- 1. Identify 'u'
Completing The Square
- 1. Simplify by completing the square
- 2. Use basic substitution method
- u = x+2 du=1dx
- u = x+2 du=1dx
- 3. SOLVE
- 1. Simplify by completing the square
Improper Fraction (when degree of denominator is smaller or same as degree of numerator)
- 1. Use long division method
- 2. Rearrange the equation from step 1
- 3. Solve ( basic substitution method is used if necessary)
- 1. Use long division method
Separating The Fraction
- 1. Simplify (separate) the integrals by separating the fraction
- 2. Use substitution method / trigonometric identities based on question
- 3. Solve
- 1. Simplify (separate) the integrals by separating the fraction
Multiplying by form of one
- 1. Multiply the expression by the form of one
- 2. Use substitution method / trigonometric identities based on queation
- 3. Simplify by separating the fraction
- 4. Solve
- 1. Multiply the expression by the form of one
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- Mind Map on Integration Strategies, created by syuhadaamira97 on 22/01/2016.
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- syuhadaamira97
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