To find a rational number between 3.14 and $\pi$, we need to consider both numbers:

• $3.14$ is a decimal approximation of $\pi$.
• $\pi \approx 3.14159265358979...$

Now, we can choose a rational number between these two values. One such number is $3.141$, which is a decimal representation of the rational number $\frac{3141}{1000}$. This is a good candidate because it’s slightly larger than 3.14 and still smaller than $\pi$.

So, $3.141$ (or $\frac{3141}{1000}$) is a rational number that lies between 3.14 and $\pi$.

Would you like more examples or clarifications on this?

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Related questions:

1. How can we represent $\pi$ as a rational approximation?
2. What are the differences between rational and irrational numbers?
3. How do you convert a decimal into a fraction?
4. Can you find a rational number between two other irrational numbers?
5. How accurate can we make rational approximations of irrational numbers like $\pi$?

Tip: When finding rational numbers between two values, try using decimals or fractions that closely approximate irrational numbers for precision.