Please help i have no idea where to even begin on this inequality
\[26+6b \ge 2(3b+4)\]
Inequalities, those were fun
lol i wish it was fun to me :)
\[26+6b \ge 2(3b+4)\] divide all by 2 and start with \[13+3b\geq 3b+4\]
combine like terms
then subtract \(3b\) from both sides and see that \[13\geq 4\]which is always true
13 is greater than or equal to 4 c;
oh these tricky math teachers they are so amusing anyway, this inequality is always true no matter what \(b\) is
Thank you very much @satellite73
yw
wait I'm kind of confused as to why are we getting rid of the variable. aren't we supposed to keep it?
it just happens to go away when you subtract it from both sides
if you had \[2b+4\geq b+1\] you would subtract \(b\) from both sides and you would still have one left \[b+4\geq 1\\ b\geq-3\]
but since you have \(3b\) on both sides, they go bye bye
so were not solving for the variable?
Farewell \[3b\] you will be missed
@MikeZack123 you are solving the inequality, not the variable
got it, thank you @ShadowLegendX
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