SOLUTION: Solve by factoring and using the principle of zero products:
2x^2-11x+15=0 OK I done this before but with the quadratic and square rooting I'm lost I done this much so far Please
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-> SOLUTION: Solve by factoring and using the principle of zero products:
2x^2-11x+15=0 OK I done this before but with the quadratic and square rooting I'm lost I done this much so far Please
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Question 384176: Solve by factoring and using the principle of zero products:
2x^2-11x+15=0 OK I done this before but with the quadratic and square rooting I'm lost I done this much so far Please help I'm so lost with this
2(x-2)(x+2)-11+15 then add 11 on both sides which would be 2x2=4 and 15+11 =4 -11+11=0
this is my third sending!! hopefully i get some help Found 2 solutions by jim_thompson5910, scott8148:Answer by jim_thompson5910(35256) (Show Source):
so the x terms of the binomials multiply to 2x^2 ___ like 2x and x
the constant terms multiply to 15 ___ 3 & 5 , and 1 & 15 are the choices
look at the center (x) term coefficient ___ it is negative
this means that the factors of 15 must be negative ___ -3 & -5 , and -1 & -15
now the "tricky" part ___ the factors of the squared term (2x^2)
are multiplied with the factors of the constant term (15)
to end up with the coefficient of the x term (-11)
you have to mix & match to get the right combination