objectives: you need to be familiar with the partial fractions techniques. There are 4 cases to consider:
- when the denominator consists of single factors (x+a)(x+b)
- when the denominator consists of a single factor (x+a) and a repeated factor, usually a perfect square (x+b)^2. This gives you three partial fractions
- when the denominator consists of a factor (x+a) and an irreducible quadratic expression.
- When you have P(x)/Q(x); division of two polynomials. It is wise to apply long division (click here to revise on long division) AND THEN apply partial fractions to simplify them.
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Question 2b) three partial fractions |
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