solve for x: |x+9|=17 solve for n: |3n+5|=7
x = 8 17- 9 = 8 x = 8 n = 2/3
When solving for absolute value take the equation and make it equal the value and the negative value of the solution...then solve for x.
Thus the first equation we need to solve x+9 = 17 and x+9 = -17
Let's no just give all the solutions to these. @blondey_315 needs help not just answers.
We should let her try to answer some of them.
I just finished a lesson on this
for |3n+5|=7 |3n+5|=7 (3n+5)^2 = 7^2 3n+5 = + - sqrt(7^2) 3n + 5 = + - 7 So 3n + 5 = 7 n = (7-5)/3 = 2/3 or 3n+5 = -7 3n = -7-5 n =-12/3 n = -4
Yes please! Those answers werent on the answer choices either
Thus the first equation we need to solve x+9 = 17 and x+9 = -17
What are the answer choices? That would help us out a bit.
When solving for absolute value take the equation and make it equal the value and the negative value of the solution...then solve for x.
Thank you!
sorry for |x+9|=17 (x+9)^2 = 17^2 x+9 = + - sqrt(17^2) x+9 = + - 17 so x = 17 - 9 = 8 or x = -17-9 = -26
x = -16 or x = -2 for first absolute value equation.
SO the answer is X = 8 or X = -26 and n = 2/3 or n = -4
Why are you making this more difficult than it has to be?
You are welcome
Who?
@pip_pip123 the answer choices for the first one is (8, 26) (8, -26) (-8, 26) (-8, -26)
Oh this is much easier
(8,-26)
|a+b| = c thus a+b=c and a+b = -c
@blondey_315 : get it baby?
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