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Synthetic Division
Example 1. The divisor is a monic (coeff. of highest power is 1) 
linear polynomial 
Divide 
: 
x  x  x  by x  
    4 3 
2 8 2 2 .
Lecture synthetic division
Lecture synthetic division
Lecture synthetic division
Lecture synthetic division
Lecture synthetic division
Divide 
: 
x  x  x  by x  
    4 3 
2 8 2 2 .
Lecture synthetic division
Example 2. The divisor is a linear (not monic) polynomial 
Divide 
: 
x  x  x  by x  
    4 3 2 
8 12 6 1 2 1 .
Lecture synthetic division
Lecture synthetic division
Lecture synthetic division
Lecture synthetic division
Lecture synthetic division
Lecture synthetic division
Divide 
: 
x  x  x  by x  
    4 3 2 
8 12 6 1 2 1 .
Example 3. The divisor is a monic quadratic polynomial 
Divide 
: 
x  x  x  x  by x  x  
    4 3 2 2 
3 2 9 8 2 .
Lecture synthetic division
Lecture synthetic division
Lecture synthetic division
Lecture synthetic division
Lecture synthetic division
Lecture synthetic division
Divide 
: 
x  x  x  x  by x  x  
    4 3 2 2 
3 2 9 8 2 .
Lecture synthetic division
Lecture synthetic division
Lecture synthetic division
• http://www.qc.edu.hk/math/Certificate%20Le 
vel/division.htm

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Lecture synthetic division