for the question I asked u have to use log

Ah, I see! To solve the problem using logarithms, let's manipulate the numbers \(10, 10,\) and \(10\) such that the expression equals 3.

### Solution Using Logarithms:

\[
\log_{10}10 + \log_{10}10 + \log_{10}10 = 3
\]

### Explanation:

1. **Logarithm to base 10**: \(\log_{10}10 = 1\). This is because any number to the power of 1 equals itself.
2. **Sum of logs**: \(1 + 1 + 1 = 3\).

Therefore, the expression \(\log_{10}10 + \log_{10}10 + \log_{10}10 = 3\) is a correct way to use the numbers 10, 10, and 10 with logarithms to make the equation equal to 3.

Would you like more details or have any other questions?

### Related Questions:

1. How can you use \(10, 10, 10\) to get a result of \(1000\) using mathematical operators?
2. Can you solve \(9, 9, 9 = 2\) using logarithms?
3. What expression using \(8, 8, 8\) results in \(64\) with logarithmic functions?
4. How can you make \(4\) using three \(2\)'s and logarithms?
5. What combination of numbers and logarithms results in \(1\) using \(5, 5, 5\)?

### Tip:

When solving problems involving logarithms, remember the basic properties of logarithms such as \(\log_{b}(b^x) = x\) and \(\log_{b}(xy) = \log_{b}x + \log_{b}y\). These properties can often help simplify complex expressions!

Explore how logarithms can be used to solve mathematical problems with specific numbers. Learn about logarithm properties and their application in equations using 10, 10, and 10 to achieve a result of 3. Suitable for high school students studying logarithms.

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