allisonbrookephotography.com->Rational-functions-> SOLUTION: For questions 1�2, simplify the reasonable expression. State any restrictions top top the variablehelp PLEASE?1.) p^2-4p-32/p+4 2.) q^2+ 11q +24/ q^2 -5q -24 var visible_logon_form_ = false;Log in or register.Username: Password: register in one simple step!.Reset your password if girlfriend forgot it."; return false; } "> log in On


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Click below to check out ALL troubles on Rational-functionsQuestion 711193: For inquiries 1�2, leveling the rational expression. State any restrictions ~ above the variablehelp PLEASE?1.) p^2-4p-32/p+4 2.) q^2+ 11q +24/ q^2 -5q -24 discovered 2 options by tutor_paul, dfvalen0223:Answer by tutor_paul(519)
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(Show Source): You can put this solution on your website! ---------------------Restriction: p no equal come -4 (zero denominator is undefined)Factor Numerator:Cancel out the (p+4) terms and also you are left with:------------------------------------------Factor Numerator:Factor Denominator:Note the q=-3 or q=8 provide a zero denominator, therefore those values space not allowedCancel out the (q+3) terms and also you space left with:======================Good Luck,tutor_paul
yahoo.com price by dfvalen0223(2)
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(Show Source): You can put this solution on her website! 1). We can factorize the numerator: then, we recognize the coefficients, the form of a quadratic equations is:so:Now, we have the right to use quadratic equations: addressed by pluggable solver: deal with quadratic equation through variableQuadratic equation (in our situation ) has actually the following solutons: because that these services to exist, the discriminant have to not be a negative number. First, we need to compute the discriminant : . Discriminant d=144 is better than zero. That way that there space two solutions: . Quadratic expression deserve to be factored: Again, the prize is: 8, -4.Here"s her graph:roots space p=-4 and also p = 8, so:then: the border on this is: -4 because indetermine the expresion through zero in the denominator and also this trend to infinite.2) Again, We can factorize the numerator: resolved by pluggable solver: solve quadratic equation through variableQuadratic equation (in our instance ) has the complying with solutons: because that these options to exist, the discriminant have to not it is in a an adverse number. First, we must compute the discriminant : . Discriminant d=25 is better than zero. That means that there room two solutions: . Quadratic expression deserve to be factored: Again, the price is: -3, -8.Here"s her graph:roots are q = -8 and q = -3, so:too, We deserve to factorize the denominator: addressed by pluggable solver: settle quadratic equation with variableQuadratic equation (in our situation ) has the following solutons: for these services to exist, the discriminant need to not it is in a an adverse number. First, we have to compute the discriminant : . Discriminant d=121 is better than zero.

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That way that there room two solutions: . Quadratic expression have the right to be factored: Again, the prize is: 8, -3.Here"s her graph:roots are q = 8 and q = -3, so:then:the restriction on this is: 8 since indetermine the expresion through zero in the denominator and this trend to infinite.Did you understand me?
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