Solve each equation by factoring: n^2 + 3n - 12 = 6
n^2 + 3n - 12 = 6 n^2 + 3n-18 =0 at this point you can use the quadratic eq or recognizie (n+6)(n-3)
The way you recognize (n+a)(n+b) = n^2 + (a+b)n +ab
i get the first part, but now im lost.. sorry!
(n+a)(n+b) = n^2 + (a+b)n +ab use distributive law and multiple out
n^2 + 3n-18 =0 basically focus on left side what numbers multiply to get 18 but sum up to 3. and that is 6 and -3
okay! thanks @timo86m that helped alot:P so the answers are (6,-3) ?
thanx! :)
(n+6)(n-3)= n^2 + 3n-18 = 0 since (n+6)(n-3)=0 is easier to solve than n^2 + 3n-18 = 0 Just solve (n+6)(n-3)=0 n=-6 and n=3
Thank you so much! too the both of you! you guys are such a big help! much appreciated! <3 :)
(n+a)(n+b) = n^2 + (a+b)n +ab use distributive law and multiple out Therefore and Quadric eq of the form n^2 + Bn + C B = a+b C=ab
thanx! GBU!
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