l2a+1l=1
that is better this is an absolute value equation so it requires solving two separate equations
one is just what you see as if the absolute value signs are not there \[2a+1=1\] which you can solve in two easy steps
the other is what you get when you change the sign of the number on the right, i.e \[2a+1=-1\] again two easy steps to solve
so you pretend the absolute value sign is not there?
for one of them yes, but you have to solve two all together
so lets go ahead and solve them start with \[2a+1=1\] and subtract 1 from both sides, what do you get?
you get 2a=0
right which means \(a=?\)
0?
yes ! now on to the next equation
the next one is \[2a+1=-1\] again subtract 1, what do you get?
2a=-2
right, and now divide by 2
A=-1
yes lets recap
if you have an absolute value equation like \[|2x+3|=5\] you have to solve two equations:\[2x+3=5\] and also \[2x+3=-5\]
so on a graph it would look like |dw:1439951388453:dw|
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