Topic Recap: Partial Decomposition of Rational Expressions having irreducible quadratic factors. X minus 2 less than equal to 0 okay when we set our numerator equal to 0 i get x equals

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X minus 2 less than equal to 0 okay when we set our numerator equal to 0 i get x equals Partial Decomposition of Rational Expressions having irreducible quadratic factors. Okay now think of this this is the tricky part here like wait a second we can't get the bases to be the same but we can because

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Okay now think of this this is the tricky part here like wait a second we can't get the bases to be the same but we can because

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  • Okay now think of this this is the tricky part here like wait a second we can't get the bases to be the same but we can because
  • X minus 2 less than equal to 0 okay when we set our numerator equal to 0 i get x equals
  • Partial Decomposition of Rational Expressions having irreducible quadratic factors.

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3 4 Notes 1050

3 4 Notes 1050

X minus 2 less than equal to 0 okay when we set our numerator equal to 0 i get x equals

4 3 Notes 1050

4 3 Notes 1050

Okay now think of this this is the tricky part here like wait a second we can't get the bases to be the same but we can because

4 4 Notes 1050

4 4 Notes 1050

Read more details and related context about 4 4 Notes 1050.

5 3 Notes 1050

5 3 Notes 1050

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6 4 Notes 1050

6 4 Notes 1050

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5 4 Notes 1050

5 4 Notes 1050

... our major axes is vertical so i'm going to go 4 from the center 1 2

6 3 Notes 1050

6 3 Notes 1050

5 minus 3 is two okay that's just me doing row one minus row

M1050 5.3 Notes Case 3/4 Partial Decomposition of Irreducible quad factors

M1050 5.3 Notes Case 3/4 Partial Decomposition of Irreducible quad factors

Partial Decomposition of Rational Expressions having irreducible quadratic factors.