To solve the inequality \( N + 1 > 4 \):

1. Subtract 1 from both sides of the inequality to isolate \( N \):

\[
N + 1 - 1 > 4 - 1
\]

2. Simplifying this gives:

\[
N > 3
\]

So, the solution to the inequality is \( N > 3 \).

Would you like further details or have any questions?

Here are 8 related questions you might find interesting:

1. How do you solve the inequality \( 2N + 3 > 7 \)?
2. What is the solution to the inequality \( N - 2 < 5 \)?
3. How can you graph the inequality \( N > 3 \) on a number line?
4. What happens to the inequality \( N + 1 > 4 \) if you multiply both sides by -1?
5. How do you solve the compound inequality \( 2 < N + 1 \leq 5 \)?
6. What is the difference between a strict inequality and a non-strict inequality?
7. How do inequalities change if you divide both sides by a negative number?
8. Can you give an example of an inequality that has no solution?

**Tip:** When solving inequalities, remember that multiplying or dividing by a negative number reverses the inequality sign.

Learn how to solve the inequality N + 1 > 4 with a detailed step-by-step solution. This problem covers key algebraic concepts, including inequalities and basic algebraic operations. Suitable for students in Grades 6-8.

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