SOLUTION: 2x^2-24x+33=0

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Question 185227: 2x^2-24x+33=0
Answer by Edwin McCravy(20054)   (Show Source): You can put this solution on YOUR website!
2x^2-24x+33=0

First you try to factor it:

Multiply 2 by 33, getting 66.  Now we make a column of
ways to factor 66 using two integers:

factors
 1x66
 2x33
 3x22
 6x11


Now since the sign of 66 is positive, we make
a list of the sums:

factors      sums of factors
 1x66          1+66=67    
 2x33          2+33=35 
 3x22          3+22=25
 6x11          6+11=17

Now you try to find one that agrees in absolute value
with the middle term of
2x^2-24x+33=0
Oh oh! There aren't any! So it won't factor. So we
have to use the quadratic formula.

a=2, b=-24, c=33








Factor 2 out of the top

Divide top and bottom by 2:

Edwin


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