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*Partial fractions of 1/(x²-1) are equivalent to*

- Ax+B/(x²-1)
- A/(x+1) + B/(x-1)
- A/(x+1)
- B/(x-1)

b

*2x² -3x + 4/(x+1)³ =*

- 2/(x-1) - 7/(x-1)² + 9/(x-1)³
- 2/(x-1) - 7/(x+1)² + 9/(x+1)³
- 2/(x+1) - 7/(x+1)² + 9/(x+1)³
- 2/(x+1) - 7/(x+1)² + 9/(x-1)³

c

*Partial fraction of 2x² -3x 4/(x-1)³ will be of the form*

- Ax+B/(x-1) +C/(x-1)² +D/(x-1)³
- A/(x-1) +bx + c/(x-1)² +D/(x-1)³
- A/(x-1) +B/(x-1)² +C/(x-1)³
- None of Above

c

*Partial fractions of 1/(x³-1) will be of the form*

- A/(x-1) - B/(x²+x + 1)
- A/(x+1) + B/(x²+x +1)
- A/(x+1) + bx + c/(x²+x + 1)
- Ax+B/(x-1) + C/(x²-x + 1)

c

*Partial fractions of x/(x-a)(x-b)(x-c) will be of the form*

- A/(x+a) +B/(x+b) + C/(x+c)
- A/(x-a) +B/(x-b) + C/(x-c)
- A/(x+a) +B/(x-b) + C/(x+c)
- None of Above

b

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