How the heck do I write a set builder and interval out of 6-8(y+3)+5y>(2y-5)+13? once I worked it out I got y<-6m whats my next step?
where did the m come from in your answer?
thats a typo, I'm sorry.
y<-6
\[let s = \left\{ y: y<-6 \right\}\]
in set builder, then the interval \[y \in \left( -6, -\infty \right)\]
so how do I know where to put the infinity sign?
oh wait i miss typed that, the -6 and - infinity shud be swapped. sorry
the smaller value should always be on the left by convention since the interval starts at the left hand value and goes up to the right hand value
so when do I use that squiggly line, and bracets instead of perenthisis?
round brackets mean the endpoints arent in the interval and square brackets mean they are included
so whats the interval to this specific one? \[\xi x-6\]
im not sure i understand your notation, what does the lowercase delta stand for?
Our professor was asking for some squiggly line for example: 8-6(x-3)>-4x+12 Solution: x<7 Set Builder Notation:\[\xi x-1+<7\xi\] Interval Notation: (-\[\infty , 5/2]\]
I'm sorry the interval notation is actually 7 not 5/2, but do you see what I mean?
maybe its just the name he is using but in any book i have ever seen set builder means { } and u state the conditions for membership of the set in the brackets
yes, maybe it is {
so to graph y<-6 it would be <_______O I I I I I I I I I I -6
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