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OpenStudy (anonymous):
First, isolate the absolute value function by adding 11 to both sides. What do you get?
OpenStudy (hba):
Follow those steps:
1) add 11 on both sides
2) subtract 4 on both sides
3) Divide both sides by 9
OpenStudy (ibbutibbu.):
|9x +15| = -15 ?
OpenStudy (freckles):
@hba that will only give one solution
this should give two
since we will have |f|=a where a is positive
|f|=a means
f=a or f=-a
OpenStudy (anonymous):
Add 11, not subtract
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OpenStudy (freckles):
well 11-4 isn't -15
OpenStudy (ibbutibbu.):
oh lol i did -11-4 so its actually 7
OpenStudy (anonymous):
Great now you have\[\left| 9x+4 \right| = 7\]One solution is when the quantity (9x+4) is positive, so solve\[9x+4=7\]The other solution is when the quantity (9x+4) is negative. So, solve\[-\left( 9x+4 \right)=7\]Then you'll have the complete solution
OpenStudy (ibbutibbu.):
so the first one is x = 1/3
and the 2nd one is x = -11/9 ?
OpenStudy (anonymous):
Excellent. Well done!
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