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(6x3 + 12x2 – 18x)  3x (4x2 + 9x +2)  (x+2) (x )  (x + 6)

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Presentation on theme: "(6x3 + 12x2 – 18x)  3x (4x2 + 9x +2)  (x+2) (x )  (x + 6)"— Presentation transcript:

1 (6x3 + 12x2 – 18x)  3x (4x2 + 9x +2)  (x+2) (x3 + 216)  (x + 6)
Warm Up #13 1 (6x3 + 12x2 – 18x)  3x 2 (4x2 + 9x +2)  (x+2) 3 (x )  (x + 6)

2 (6x3 + 12x2 – 18x)  3x (4x2 + 9x +2)  (x+2) (x3 + 216)  (x + 6)
Warm Up #13: 1 (6x3 + 12x2 – 18x)  3x 2 (4x2 + 9x +2)  (x+2) 3 (x )  (x + 6) 2x2 + 4x - 6 4x + 1 x2 – 6x +36

3 Complex Rational Expressions
Fractions inside of fractions are a NO - NO And must be simplified.

4 Steps Find the LCD of the numerator and denominator
Multiply the complex rational expression by the LCD/LCD (so its equivalent to multiplying by 1) Simplify (factor and cross out common factors)

5 Complex Rational Expressions
Example 1:

6 Example 2:

7 Example 3:

8 Example 4:

9 Example 5: You try

10 Example 6: You try 8/5

11 Short Cut If there are 2 terms or more on either the numerator or denominator you must multiply by the LCD/LCD However, if there is only 1 term on the numerator and 1 term on the denominator then you can divide fractions (which means multiply by the reciprocal)

12 Example 7:

13 Assignment: Page 470 2-24 even


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