In the polynomial `x^(3)-5x`, the expression `x^(3) & 5x` are called .........of the polynomial.

Answer

To solve the question, we need to identify the components of the polynomial given, which is \( x^3 - 5x \).

### Step-by-Step Solution:

1. **Identify the Polynomial**: The polynomial given is \( x^3 - 5x \).

2. **Break Down the Polynomial**: A polynomial is made up of several parts, which can include constants, variables, and their combinations. In this case, we have two parts:
- The first part is \( x^3 \).
- The second part is \( -5x \).

3. **Define the Parts**: Each of these parts is known as a "term". Therefore, we can say:
- \( x^3 \) is one term.
- \( -5x \) is another term.

4. **Conclusion**: The expressions \( x^3 \) and \( -5x \) are called the terms of the polynomial \( x^3 - 5x \).

### Final Answer:
The expressions \( x^3 \) and \( -5x \) are called **terms** of the polynomial.

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