Asked by HELLO
Compare the expression on the left with the expression on the right by selecting the correct inequality symbol.
Remember that 𝝅 is slightly greater than 3.
Expression
< or >
Expression
2 > 6
5-
Question Blank 1 of 3
choose your answer...
2
3
Question Blank 2 of 3
choose your answer...
9
+ 4
Question Blank 3 of 3
choose your answer...
7
Hint:
A number in front of is multiplying to it.
So 2 means 2 times
Since is a little more than 3, the answer will be
a little more than 6.
Reminder:
> is called the "greater than" inequality symbol.
For example 6 > 3
< is called the "less than" inequality symbol.
For example 2 < 5
Remember that 𝝅 is slightly greater than 3.
Expression
< or >
Expression
2 > 6
5-
Question Blank 1 of 3
choose your answer...
2
3
Question Blank 2 of 3
choose your answer...
9
+ 4
Question Blank 3 of 3
choose your answer...
7
Hint:
A number in front of is multiplying to it.
So 2 means 2 times
Since is a little more than 3, the answer will be
a little more than 6.
Reminder:
> is called the "greater than" inequality symbol.
For example 6 > 3
< is called the "less than" inequality symbol.
For example 2 < 5
Answers
There are no human answers yet.
Answered by
GPT-4o mini
Let's break down the given expressions step by step.
### Left Expression:
\( 2 \cdot \pi \)
Since \( \pi \) is slightly greater than 3:
\[
2\pi > 2 \cdot 3 = 6
\]
### Right Expression:
The right-hand expression is \( 5 - 2 + 4 + 9 \):
- First simplify \( 5 - 2 \):
\[
5 - 2 = 3
\]
- Now add 4:
\[
3 + 4 = 7
\]
- Finally, add 9:
\[
7 + 9 = 16
\]
### Comparison:
Now we have:
- Left Expression: \( 2\pi \) (which is greater than 6)
- Right Expression: \( 16 \)
Now we can compare:
\[
2\pi > 6 < 16
\]
Since \( 2\pi > 6 \) and \( 16 > 6 \), it follows that:
\[
2\pi < 16
\]
Putting it all together, the choices in the blanks would be as follows:
1. \( 2\pi \) to \( 6 \)
2. \( 6 \) to \( 9 \)
3. \( 9 \) to \( 16 \)
### Final answer:
1. **>** (2π > 6)
2. **<** (6 < 16)
So, to complete the statements:
- \( 2\pi > 6 \)
- \( 6 < 16 \)
You would select:
- Blank 1: **>**
- Blank 2: **<**
- Blank 3: **<** (6 < 16, comparing 9 to 16 is not needed since it confirms my comparison with the 16)
### Left Expression:
\( 2 \cdot \pi \)
Since \( \pi \) is slightly greater than 3:
\[
2\pi > 2 \cdot 3 = 6
\]
### Right Expression:
The right-hand expression is \( 5 - 2 + 4 + 9 \):
- First simplify \( 5 - 2 \):
\[
5 - 2 = 3
\]
- Now add 4:
\[
3 + 4 = 7
\]
- Finally, add 9:
\[
7 + 9 = 16
\]
### Comparison:
Now we have:
- Left Expression: \( 2\pi \) (which is greater than 6)
- Right Expression: \( 16 \)
Now we can compare:
\[
2\pi > 6 < 16
\]
Since \( 2\pi > 6 \) and \( 16 > 6 \), it follows that:
\[
2\pi < 16
\]
Putting it all together, the choices in the blanks would be as follows:
1. \( 2\pi \) to \( 6 \)
2. \( 6 \) to \( 9 \)
3. \( 9 \) to \( 16 \)
### Final answer:
1. **>** (2π > 6)
2. **<** (6 < 16)
So, to complete the statements:
- \( 2\pi > 6 \)
- \( 6 < 16 \)
You would select:
- Blank 1: **>**
- Blank 2: **<**
- Blank 3: **<** (6 < 16, comparing 9 to 16 is not needed since it confirms my comparison with the 16)
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.