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POTW #5
Solution
By : Matthew Tetreault
For the week of 3/12/12 to 3/15/12
If (x+2) and (x-3) are factors of the polynomial
           P(x)=x5-5x4-x3+19x2+ax+b
                  then find a+b

      P(-2)=(-2)5-5(-2)4-(-2)3+19(-2)2+a(-2)+b=0
             P(-2)=-32-80+8+76-2a+b=0
                  P(-2)=-28-2a+b=0
        P(3)=(3)5-5(3)4-(3)3+19(3)2+a(3)+b=0
           P(3)=243-405-27+171+3a+b=0
                   P(3)=-18+3a+b=0
               set equal to each other
                 -18+3a+b=-28-2a+b
                         5a=-10
                          a=-2
                    -18+3(-2)+b=0
                        -24+b=0
                          b=24
                          A+B
                       -2+24=22
                            
                            

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potw

  • 1. POTW #5 Solution By : Matthew Tetreault For the week of 3/12/12 to 3/15/12
  • 2. If (x+2) and (x-3) are factors of the polynomial P(x)=x5-5x4-x3+19x2+ax+b then find a+b P(-2)=(-2)5-5(-2)4-(-2)3+19(-2)2+a(-2)+b=0 P(-2)=-32-80+8+76-2a+b=0 P(-2)=-28-2a+b=0 P(3)=(3)5-5(3)4-(3)3+19(3)2+a(3)+b=0 P(3)=243-405-27+171+3a+b=0 P(3)=-18+3a+b=0 set equal to each other -18+3a+b=-28-2a+b 5a=-10 a=-2 -18+3(-2)+b=0 -24+b=0 b=24 A+B -2+24=22