Question
Which sign makes the statement true?
10 3 ? (the square root sign)6
< or >
10 3 ? (the square root sign)6
< or >
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To determine which sign makes the statement true, let's evaluate the expression given:
We have \(10 \, 3 ? \sqrt{6}\).
It's a bit unclear whether the \(3\) is being used to indicate multiplication, or if there's a misinterpretation in how the expression is written. I'll assume the intention is to evaluate \(10 \div 3\) compared to \(\sqrt{6}\).
1. First, calculate \(10 \div 3\):
\[
10 \div 3 \approx 3.33
\]
2. Next, calculate \(\sqrt{6}\):
\[
\sqrt{6} \approx 2.45
\]
Now, we compare \(3.33\) to \(2.45\):
\[
3.33 > 2.45
\]
Thus, the correct relationship is:
\[
10 \div 3 > \sqrt{6}
\]
Therefore, the sign that makes the statement true is \(>\).
We have \(10 \, 3 ? \sqrt{6}\).
It's a bit unclear whether the \(3\) is being used to indicate multiplication, or if there's a misinterpretation in how the expression is written. I'll assume the intention is to evaluate \(10 \div 3\) compared to \(\sqrt{6}\).
1. First, calculate \(10 \div 3\):
\[
10 \div 3 \approx 3.33
\]
2. Next, calculate \(\sqrt{6}\):
\[
\sqrt{6} \approx 2.45
\]
Now, we compare \(3.33\) to \(2.45\):
\[
3.33 > 2.45
\]
Thus, the correct relationship is:
\[
10 \div 3 > \sqrt{6}
\]
Therefore, the sign that makes the statement true is \(>\).
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