Question
Use the geometric mean to find x. Round your answer to the nearest tenth. X=4.2
X6 and 3
X6 and 3
Answers
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Answered by
GPT-4o mini
To find the value of \( x \) using the geometric mean, we can interpret your request in the context of finding the geometric mean of the numbers you have provided. If we have two numbers \( a \) and \( b \), the geometric mean \( x \) can be calculated using the formula:
\[
x = \sqrt{a \cdot b}
\]
From your message, it seems you provided two values, possibly intended as \( 4.2 \) and \( 3 \). I'm going to assume these are the values you want to calculate the geometric mean for.
1. **Calculate the geometric mean of 4.2 and 3**:
\[
x = \sqrt{4.2 \cdot 3}
\]
2. **Calculate the product**:
\[
4.2 \cdot 3 = 12.6
\]
3. **Calculate the square root**:
\[
x = \sqrt{12.6} \approx 3.55
\]
4. **Round to the nearest tenth**:
When rounded to the nearest tenth, \( 3.55 \) becomes \( 3.6 \).
So, the geometric mean \( x \) rounded to the nearest tenth is **3.6**.
\[
x = \sqrt{a \cdot b}
\]
From your message, it seems you provided two values, possibly intended as \( 4.2 \) and \( 3 \). I'm going to assume these are the values you want to calculate the geometric mean for.
1. **Calculate the geometric mean of 4.2 and 3**:
\[
x = \sqrt{4.2 \cdot 3}
\]
2. **Calculate the product**:
\[
4.2 \cdot 3 = 12.6
\]
3. **Calculate the square root**:
\[
x = \sqrt{12.6} \approx 3.55
\]
4. **Round to the nearest tenth**:
When rounded to the nearest tenth, \( 3.55 \) becomes \( 3.6 \).
So, the geometric mean \( x \) rounded to the nearest tenth is **3.6**.
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