Algebra.Com's Answer #366901 by TutorDelphia(193)![\"\"](\"/images/stars/stars-09.gif\")  
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document.write( "the first step is to see if there is something we can factor out from each term. \r
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document.write( "If I rewrite everything like this, its more clear
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document.write( "or if I do a prime factorization of each number like this:
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document.write( "So each term has 2*2*b*b which is 4b^2\r
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document.write( "so I need to factor out 4b^2 from each term
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document.write( "4b^2*(3b^2+9b-5)
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document.write( "and we can factor further if need be but you can probably stop here.\r
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document.write( " | Solved by pluggable solver: SOLVE quadratic equation with variable | \n" );
document.write( "Quadratic equation  (in our case  ) has the following solutons:
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document.write( " For these solutions to exist, the discriminant  should not be a negative number.
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document.write( " First, we need to compute the discriminant :  .
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document.write( " Discriminant d=141 is greater than zero. That means that there are two solutions:  .
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document.write( " Quadratic expression  can be factored:
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document.write( " Again, the answer is: 0.479057014506319, -3.47905701450632.\n" );
document.write( "Here's your graph:
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