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Mathematics 19 Online
OpenStudy (maemae16):

will fan and medal if you are able to help me question and answer choices are in the attachment

OpenStudy (maemae16):

OpenStudy (acespeedfighter):

Stop bumping your question

OpenStudy (maemae16):

this is a different question

OpenStudy (acespeedfighter):

idc

OpenStudy (tommy14):

what do think it is and go some where @AceSpeedFighter

OpenStudy (maemae16):

i not sure

OpenStudy (tommy14):

there is an app called math way try it out its really helpful

OpenStudy (maemae16):

i tried it and i couldn't get the correct answer

OpenStudy (tommy14):

photo math

OpenStudy (maemae16):

what is photo math

OpenStudy (supersmart1001):

ok I can help u just give me a minute

OpenStudy (maemae16):

ok

OpenStudy (supersmart1001):

hm...

OpenStudy (supersmart1001):

ok online is useless

OpenStudy (supersmart1001):

@volleyballlover55

OpenStudy (maemae16):

?

OpenStudy (supersmart1001):

@volleyballlover55 do u know this by any chance

OpenStudy (supersmart1001):

@tommy14 @quickstudent @dragon123mama @hayley

OpenStudy (supersmart1001):

sory i could not help

OpenStudy (supersmart1001):

good luck :)

OpenStudy (maemae16):

thanks for trying

OpenStudy (dragon123mama):

i can't help. i am not good with math i don't know why i was taged.

OpenStudy (maemae16):

ok

OpenStudy (maemae16):

@mathmate

OpenStudy (mathmate):

Hint: I will give you an example, and you can follow the same strategy to solve the given problem. |-4-8x|<16 First the | | sign means that it can be positive or negative. We can rewrite the problem as two separate inequalities by removing the absolute value sign. +(-4-8x)<16 .................(1), and -(-4-8x)<16 .................(2) To solve (1), we distribute the + sign into the two values to obtain -4-8x<16 Add 8x to both sides -4-8x+8x < 16 + 8x -4 < 16 + 8x Now subtract 16 from each side -4-16 < 16-16+8x -20 < 8x -5/2 < x or x>-5/2 Taking inequality (2) -(-4-8x)<16 distribute the negative sign 4+8x<16 subtract 4 from each side 4-4+8x < 16-4 8x<12 divide by 8 x < 3/2 Since both inequalities must be true, so we have a combined inequality: x > -5/2 and x<3/2, or combined, -5/2 < x < 3/2 as the final answer.

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