@phi @satellite73 @e.mccormick can someone please check my answers, this is an important assignment to me, and i don't wanna fail (i will post them below
I think this one is c but im not sure
C
i have a few more I think this one is A
did you get "no solution" for the first one?
Yes A is correct
second one solve \[4x-2=2\\ 4x-2=-2\] separately
Well I actually got B for the first one but someone told me B was wrong
the absolute value cannot be negative
so it cannot be \(-2\)
in the second one, looks like A and D are the same
but when you put -2 in it become a 2 because of the absolute value, so therfore a negative 2 should work ...... and in the second problem a and d have different nummber lines (different scales)
you lost me the absolute value of something is always greater than or equal to zero
can you think of a number whose absolute value is \(-2\) ? nope, me neither
the absolute value of negative 2 is positive 2 so if you insert -2 into the equation it operates in the same way as a positive 2, sorry im trying to explain this the best i can manage
so whatever number you choose for \(x\) it will be true that \(|3x+2|\geq 0\)
I see what you mean @pkjag
yes i would think so
okay so what was the answer for the first one, it wasn't C, so it was B correct? and we are currently on the second one?
you are thinking way to hard stop thinking like a math student and think like a person can the distance between your house and your school be \(-2\) miles? of course not it has to be positive similarly \(|whatever|\) is always positive, it cannot be \(-2\)
the answer to \(|3x+2|=-2\) is NO SOLUTION
so the answer is c
ok so I got it wrong right? and the answer is no solution to the "2nd" problem or the first sry i got a bit overwhelmed for a sec
no the first one is C okay yea i think thats right :P what was the second one?
repost, one problem at a time
im closing this and starting over okay?
k by me
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