>,< what is the answer for this..
\[3X+3\left| X-1 \right|=6\]
first isolate the absolute value term, what do you end up with?
isolate absolute value \[|x-1| = 2-x\] split into 2 cases positive case: \[x-1 = 2-x\] \[x = \frac{3}{2}\] neg case \[x-1 = -(2-x)\] \[x-1 = x-2\] impossible, thus No solution
I just want to know if the solutions is 1 both when \[\left| X-1 \right|\] is X-1 and -(X-1)
as you can see from dumbcow's two cases, one has a value, one fell through
wait ..now Im completely lost... worst than before.. where did u get that 2-x from?
this is hard :/
no its not! lol.. I just wasnt in class that day,,
sorry didn't mean to confuse you...just solved for the abs value "2-x" is what you end up with after simplifying \[3|x-1| = 6-3x\] divide by 3 \[|x-1| = \frac{6-3x}{3}\] \[|x-1| = 2-x\]
I thought u get x-1= 3x+ 3 when u isolate the absolute value
ohhh so I shud treat it like a multiplication... grrr...
haha yeah....3|x-1| is 3*|x-1| is that what you mean
yep exactly.. that was the problem.. Thanks!!
yw
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