Solve the inequality: \(4 < n + 2\).

First, solve the inequality for \(n\):

1. Subtract 2 from both sides:
\[
4 - 2 < n + 2 - 2
\]
\[
2 < n
\]

In words, the solution to the inequality \(4 < n + 2\) is that \(n\) must be greater than 2.

treat it as an equation 4=n+2 2=n then put sign back in 2<n

Answered by RhysH | 2024-06-10

4<n+2 |subtract 2 4-2<n 2<n Solution is n in(2,+infinity)

Answered by luana | 2024-06-10

The solution to the inequality 4 < n + 2 is 2"> n > 2 , meaning n can be any number greater than 2. In interval notation, this is represented as ( 2 , + ∞ ) . Examples of valid solutions include 3 , 4 , 5 , and so on.
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Answered by Anonymous | 2025-06-12