Solve the inequality: 1-4|n+2|<-23
Would i subtract 1 to the other side or subtract it with 4 first?
the -4 is being multiply to |n+2| so u cant subtract 1frm the -4.... however you can subtract 1 frm both sides of the inequality to get -4|n+2|<-23-1
But i'm supposed to isolate the absolute value first.
Would i divide -4?
after that we can divide both sides by -4
wat do we get?
n+2< -24/4 -> n+2<-6
then we subtract 2 with -6 so n<-4 right?
what? |n+2|<-24/4 |n+2|<6 we now get rid of the absolute value be spliting the inequality ... making 1positive and 1negative ..like this (n+2)<6 and (n+2)<-6 we now solve for n
that shd be -24/-4 ** (error +4)
so n+2<6 n<6-2 and n+2<-6 n<-6-2
Oh i see what you did :O so n<-4 and n<-8. How would this be graphed?
oh whoops i put -4 instead of 4
|dw:1441506827688:dw|
n>4 and n<-8
|dw:1441506974345:dw|more like this^^
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