A tricky little modulus (absolute value) equation. Any ideas please?: abs(2x+3) = 3 * abs(x) -1
looks simple enough ...
where are your vertexes located?
if you can determone your vertexes, you can redefine the abs function into its parts and just focus on the intersection of 2 lines |dw:1377790697620:dw|
Thanks for that hint.... working on it!
Do you always do these ones graphically?
its prolly not necessary, but i work better with a visual ... you could just divvy it up into intervals to test the 4 line equations that make it up ...
from -inf to -3/2; we play with: -(2x+3) = -3x-1 from -3/2 to 0; we play with: (2x+3) = -3x-1 from 0 to inf; we play with: (2x+3) = 3x-1
spose its only 3 setups not 4
cheers man. That's helpful. Never done these type before.
that is a nice visual. if you do algebra, you have 4 cases: drop the abs value on both expressions + + negate the left expression, - + negate the right expression + - and negate both - - from the picture we see we will get 2 "non-solutions" |dw:1377791490734:dw|
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