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5n - 1 > 0 and 4n + 2 < 0
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Isolate n in each inequality. Do you know how to do that?
You can think of how to do this by "reversing" the operations that are happening to n. In the first, you have 5 times n - 1. What is the opposite of subtracting 1?
\[5n-1>0\] \[5n>1\] \[n>\frac{1}{5}\] \[4n+2<0\] \[4n<-2\] \[n<-\frac{1}{2}\] which means, if the problem really says AND not OR then there is no solution
because there is no number that is both less than -1/2 and at the same time greater that 1/5
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