What is the sum of: 12/z-5 + 12/z+4
Hint: find a common denominator
umm.. 20?
Wait, so it's not 12/(z-5)? It's 12/z -5?
\[\frac{ 12 }{ z-5 } + \frac{ 2 }{ z+4 }\]
Common denominator is not 20. You've got a somewhat idea in that you multiply but you're not multiplying the whole denominator.
I don't understand..... sorry, can you, like, re-word it, i'm kinda slow..
Just multiply the denominators to find common denominator
so i have to multiply z-5 and z+4?
Common denominator would be (z-5)(z+4)
then the numerator would be 14?
No if you multiply something to bottom, you multiply the same thing to the top or else you change the entire thing
So what would u multiply to 12?
oh, so is the answer, \[\frac{ 2(7z+19) }{(z-5)(z+4) }\]?
No (z+4) because ur multiplying the bottom by (z+4)
so, wait, the denominator is (z-5)(z+4)?
Yes, that's ur common denominator. Let me draw it out for u
would it be better if i give you the multiple choice answers?
12(z+4) +2(z-5) /(z+4)(z-5)
nothing your saying is one of the answers
14z+38 /common den.
14z + 38 / (z+4)(z-5)
that's not one of the answers..
24z-12 / common deno
12/(z-5) + 12/(z+4) 12 * (z+4) = 12z + 48 12 * (z-5) = 12z - 60 So 12z + 48 + 12z - 60 = 24z - 12.
24z - 12/(z-5)(z+4) OR 12(2z -1)/(z-5)(z+4). Either one should be the answer.
|dw:1362871622040:dw|
Join our real-time social learning platform and learn together with your friends!