Answer:
"n + 1 < 6" is an inequality that uses the less than symbol (<) to compare the value of the expression "n + 1" to the value 6. To determine the solution to this inequality, we need to find all values of n that make the inequality true.
We can solve this inequality by using the following steps:
First, we need to isolate the variable "n" on one side of the inequality. To do this, we can subtract 1 from both sides of the inequality, which gives us:
n + 1 - 1 < 6 - 1
n < 5
Next, we need to determine which values of "n" make the inequality true. Since the inequality uses the less than symbol, we need to find all values of "n" that are less than 5. This means that any value of "n" that is less than 5 will make the inequality true. For example, the values 2, 3, and 4 all satisfy the inequality because they are less than 5.
n < 5
2 < 5 (true)
3 < 5 (true)
4 < 5 (true)
Therefore, the solution to the inequality "n + 1 < 6" is all values of "n" that are less than 5. This can be written as:
n < 5
The final answer is: ? = n < 5.
Explanation: