### Understanding the Question
The question is asking about the nature of a function based on its equation being a rational expression.

### Relevant Concepts
1. **Rational Function:** A rational function is defined as a function that can be expressed as the quotient of two polynomials.
2. **Rational Expression:** This is a fraction where both the numerator and the denominator are polynomials.

### Analysis
Since the definition of a rational function directly mentions that it is the quotient of two polynomials, if the equation of a function is a rational expression (i.e., it is of the form $ \frac{P(x)}{Q(x)} $, where $ P(x) $ and $ Q(x) $ are polynomials), then the function itself is classified as a rational function.

### Verify and Summarize
Therefore, the statement, "If the equation of a function is a rational expression, the function is rational," is indeed true.

### Final Answer
A. True

Question

### Understanding the Question
The question is asking about the nature of a function based on its equation being a rational expression.

### Relevant Concepts
1. **Rational Function:** A rational function is defined as a function that can be expressed as the quotient of two polynomials. 
2. **Rational Expression:** This is a fraction where both the numerator and the denominator are polynomials.

### Analysis
Since the definition of a rational function directly mentions that it is the quotient of two polynomials, if the equation of a function is a rational expression (i.e., it is of the form $ \frac{P(x)}{Q(x)} $, where $ P(x) $ and $ Q(x) $ are polynomials), then the function itself is classified as a rational function.

### Verify and Summarize
Therefore, the statement, "If the equation of a function is a rational expression, the function is rational," is indeed true.

### Final Answer
A. True

Knowee AI · Accepted Answer

### Understanding the Question
The question is asking about the nature of a function based on its equation being a rational expression.

### Relevant Concepts
1. **Rational Function:** A rational function is defined as a function that can be expressed as the quotient of two polynomials. 
2. **Rational Expression:** This is a fraction where both the numerator and the denominator are polynomials.

### Analysis
Since the definition of a rational function directly mentions that it is the quotient of two polynomials, if the equation of a function is a rational expression (i.e., it is of the form $ \frac{P(x)}{Q(x)} $, where $ P(x) $ and $ Q(x) $ are polynomials), then the function itself is classified as a rational function.

### Verify and Summarize
Therefore, the statement, "If the equation of a function is a rational expression, the function is rational," is indeed true.

### Final Answer
A. True

Question 1 of 10If the equation of a function is a rational expression, the function is rational.A.TrueB.False

Question

Question 1 of 10

Solution

Understanding the Question

Relevant Concepts

Analysis

Verify and Summarize

Final Answer

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