Solve for n.
1 < n/3 - 1
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To solve for ( n ) in the inequality ( 1 < frac{n}{3} - 1 ), we can follow these steps:
1. Add 1 to both sides:
[
1 + 1 < frac{n}{3}
]
which simplifies to:
[
2 < frac{n}{3}
]
2. Multiply both sides by 3 (to eliminate the fraction):
[
2 times 3 < n
]
which simplifies to:
[
6 < n
]
or, equivalently:
[
n > 6
]
So, the solution is ( n > 6 ). This means ( n ) can be any number greater than 6.
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