Solve |x| + 7 < 4. {x | x < -11 or x > -3} {x | -3 < x < 3} Ø
First you have to get the |x| alone... so subtract 7 from both sides
add -7 to both side & you will get x !
okay den what u do
Well what do you have now? And remember that an absolute value must always be positive, can't be negative (ie it can't be less than zero)
i think its the 1st one am i right ir am i wrong
wrong, listen to @agent0smith
if you subtract 7 from both sides what do you have?
|x|<-3 has NO solutions -3<0<=|x|
so -3<|x| for all x and thus there is no solution
Oh my god.... @zzr0ck3r is correct. The absolute value makes anything positive, and as a result will NEVER be less than -3 Good catch, apologies if I have lead you astray @bigeyes420
"makes any thing positive or 0"
"makes anything non-negative" :P
:)
+1 for you good sir, +1 for you. And to clarify, I made the error of treating this as a equality, which you CAN indeed do many times with inequalities. However, just not in this instance!
yeah, I've made that mistake countless times:)
Now that we have discovered the meaning of life on this question, the asker has closed it and likely run away with an incorrect answer.... joyous....
lol
Off to greener pastures amigos, adios!
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