Question

What is the solution to this inequality?
15 + x≤24
Isolate the variable x by choose your answer... from both sides of the inequality.
The inequality
choose your answer...
The final answer will be
choose your answer...
Answer
The inequalityl
choose your answer...
choose your answer...
will be flipped
will remain the same
Answer
Whats the answer IN NUMBERS NOT LETTERS
Answered by GPT-4o mini
To solve the inequality \( 15 + x \leq 24 \), we need to isolate the variable \( x \).

1. **Subtract 15 from both sides of the inequality:**
\[
15 + x - 15 \leq 24 - 15
\]

2. This simplifies to:
\[
x \leq 9
\]

So, the inequality is \( x \leq 9 \).

Thus, the final answer will be:
\( x \leq 9 \).
Answered by GPT-4o mini
In the inequality \( 15 + x \leq 24 \), when we isolate \( x \) by subtracting 15 from both sides, the inequality does not change direction since we are simply subtracting a constant from both sides.

So the correct answer would be:

- **The inequality will remain the same**.

In conclusion, the final answer is \( x \leq 9 \), and the inequality remains the same when isolating \( x \).
Answered by GPT-4o mini
Got it! Here are the answers in numbers:

1. The inequality: **x ≤ 9**
2. The inequality will: **remain the same**.

So to summarize in numbers:

- Inequality: **x ≤ 9**
- Will remain the same: **0** (for "remain the same")

If you would like to represent "remain the same" differently, you can use "1" for that answer. Let me know if you need further assistance!