5| x + 2 | > - 10
i think i did that. O
:O
this one has a -10 tho :0
Oh, okay!
x + 2 > -2 x + 2 > + 2
x + 2 > -2 x > -4 x + 2 > + 2 x > 0
master khan you are forgetting to flip one of the inequalities
umm, where? :O
Correct me!
Plz.
y u changed the sign on the right side?
think if we have |x|>3 then we have x>3 or x<-3 ~~~~~~~* *~~~~~ ---------|------|------- -3 3 everything less than -3 is a solution since |everything less than -3|>3 and everything more than 3 is a solution since |everything more than 3|>3
so if the MOD is on the "X". so it means that X can be -ve or +ve.. Am I right?
OK, now i got that... thats A TON! :D
what happens if we have a negative on the other side if we |x|>-3 x>-3, x<3 ()~~~~~~~() -------|---------|--------- -3 3 |2|=2<-3 but -4 and 4 is a solution since |-4|>3 and |4|>3 so but it is the other way around when you have a negative on the other side so maybe if we have |x|>-3 then we have x>3 or x<-3
|x+2|>-2 so we have x+2<-2 and x+2>2 x<-4 and x>0 ~~~() ()~~~~ ----|-----|------ -4 0
somebody please awnser is correctly?
we can check our answer by randomly choosing numbers in the solution set to check what about -5? -5 is suppose to be in the solution set 5|-5+2|=5|-3|=5(3)=15>-10 how about 5? 5 is suppose to be in the solution set 5|5+2|=5|7|=35>-10 so we have the correct solution sets now (-inf,-4)U(0,inf)
lol
:O
Messed Up!
Fully. :/
solution is (-inf,inf) all real numbers just graph both y= 5|x+2| and y=-10 you will see that y=5|x+2| is always above y=-10
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