What is the solution to this inequality?

Question

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 1

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: \( x \leq 9 \).

Answer 2

The inequalityl
choose your answer...
choose your answer...
will be flipped
will remain the same

Answer 3

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 \( x \).

Answer 4

Whats the answer IN NUMBERS NOT LETTERS

Answer 5

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!