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Why is the answer to -2|x + 4| < 8 all real numbers?
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all x
whole of negative num less than 8
All real numbers, because of the negative multiplier before the absolute value it'll always be negative which is less than 8.
\[-2 \left| x+4\right|<8\] \[\left| x+4 \right|<-4\] I thought that in any Absolute Value Inequality Equation you couldn't have a negative number to the right side of the problem. I don't understand why this result isn't no solution. Can anyone clarify?
when you divide by neg num the sign should change.
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Ohhhhh!!
yes
then all x include your equation so real num is solu
Thanks for clarifying! = ]
ur wel
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