5. Prove that 5,674 is a rational numbe

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To prove that $$5,674$$ is a rational number, we need to show that it can be expressed as the quotient of two integers.

1. **Definition of Rational Numbers**: A number is considered rational if it can be expressed in the form $$\frac{a}{b}$$, where $$a$$ and $$b$$ are integers and $$b \neq 0$$.

2. **Expressing $$5,674$$ as a Quotient**: We can express $$5,674$$ as:
   $$
   5,674 = \frac{5,674}{1}
   $$
   Here, $$5,674$$ is the numerator (an integer), and $$1$$ is the denominator (also an integer and not equal to zero).

3. **Conclusion**: Since $$5,674$$ can be expressed as the quotient of two integers, it satisfies the definition of a rational number.

Thus, we conclude that $$5,674$$ is indeed a rational number.
$$5,674$$ is a rational number because it can be expressed as $$\frac{5,674}{1}$$, which is the quotient of two integers.

5. Prove that 5,674 is a rational numbe

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