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Can someone please help me solve the inequality 3n+1<10^-4
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move the 1 from the left to the right divide by 3 you don't need to worry about changing the direction of the equality unless you divide or multiply by a negative number
Sorry its actuall 1/3n+1 < 10 ^ -4
So I got to 3n+1 > 10^4
\[\frac {1}{3n+1}>10^4\] multiply by 3n+1, then divide by 10^4
I think I got it.....Im doing remainders of series and the concept is just starting to sink in
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only worries for inequalities are multiplication by negative numbers (changes the sign of the equality) and absolute values, which is a bit more tricky. otherwise it's just like regular algebra
sorry i missed the -4 exponent in my answer there, what you got was correct
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