factor completely m^2+7m+10 y^2-13+06 x^2-8x+7 x^2=9x+18 r^2+4r+3 n^2-3n+2 x^2-2x+1 k^2-16k+18 x^2+3x-4 m^2-2m-8 d^2+6d-40 p^2-15p-54 k^2-8k-9 y^2-18y+45
Whoa! That's a lot of questions. Lol.
to factor those you must find their roots, that is for example for what x => x^2+3x-4=0. So you must solve a lot of quadratic equations...
yeah i know
@abb0t
so you don't know how to solve quadratic equations? or you just someone else to do this for you?
I'm not going to do your homework for you. That won't help you if I do it for you, but i will guide you so you can work on it on your own. \[ax^2+bx+c\] What you want to find is basically two numbers when multiplied give you C, but, when you add those two numbers, you get "b". Does that make sense? I will do the first one for you: \[m^2+7m+10\] notice that it's in the form: \[ax^2+bx+c\] where b = 7 and c = 10 find those two numbers when multiplied (5 x 2) = 10 but when added (5 + 2) = 7 As you ca see, those two numbers are 5 and 2. So you factor it out: \[m^2+5m+2m+10 = m(m+5) + 2(m+5) = (m+2)(m+5)\] You can check to make sure that those two numbers give you the original polynomial by doing the whole FOIL method thing if you are unsure.
k thank you
However, if there does come a problem where you cannot find two numbers when multiplied = c and added give you "b" then you must use the quadratic formula: \[\frac{ -b \pm \sqrt{b^2-4ac} }{ 2a }\]
and you are sure about this ?
Do your homework!
daddy*
Aha Wow
Join our real-time social learning platform and learn together with your friends!