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Solve 2x+10≥12 . Make sure to write your inequality so that x comes first. Note: You will find the option to add a > , < , ≥ ,...
Solve x+10.5<20.2
. Make sure to write your inequality so that x
comes first.
Note: You will find the option to add a >
, <
, ≥
, or ≤
symbol in the Comparison (<)
keyboard.
(1 point) explain
. Make sure to write your inequality so that x
comes first.
Note: You will find the option to add a >
, <
, ≥
, or ≤
symbol in the Comparison (<)
keyboard.
(1 point) explain
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To solve the inequality \( x + 10.5 < 20.2 \), we want to isolate \( x \). Here are the steps:
1. Subtract \( 10.5 \) from both sides of the inequality:
\[
x + 10.5 - 10.5 < 20.2 - 10.5
\]
2. This simplifies to:
\[
x < 20.2 - 10.5
\]
3. Now, calculate \( 20.2 - 10.5 \):
\[
20.2 - 10.5 = 9.7
\]
4. Therefore, the inequality can be rewritten as:
\[
x < 9.7
\]
Now, you want the variable \( x \) to come first. So, we can write this as:
\[
x < 9.7
\]
This means that \( x \) can take any value less than \( 9.7 \).
### Explanation:
- We started with the inequality \( x + 10.5 < 20.2 \) and aimed to isolate \( x \).
- By subtracting \( 10.5 \) from both sides, we found the maximum value \( x \) can take, which is \( 9.7 \).
- Finally, we expressed the result in the standard form with \( x \) coming first in the inequality.
1. Subtract \( 10.5 \) from both sides of the inequality:
\[
x + 10.5 - 10.5 < 20.2 - 10.5
\]
2. This simplifies to:
\[
x < 20.2 - 10.5
\]
3. Now, calculate \( 20.2 - 10.5 \):
\[
20.2 - 10.5 = 9.7
\]
4. Therefore, the inequality can be rewritten as:
\[
x < 9.7
\]
Now, you want the variable \( x \) to come first. So, we can write this as:
\[
x < 9.7
\]
This means that \( x \) can take any value less than \( 9.7 \).
### Explanation:
- We started with the inequality \( x + 10.5 < 20.2 \) and aimed to isolate \( x \).
- By subtracting \( 10.5 \) from both sides, we found the maximum value \( x \) can take, which is \( 9.7 \).
- Finally, we expressed the result in the standard form with \( x \) coming first in the inequality.
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