Question

1. 2f(8) + 7f(2) = \underline{\qquad\qquad} 2) \frac{f(13)}{4f(3)} = \underline{\qquad\qquad}
2. -3f(1) \times f(-2) = \underline{\qquad\qquad} 4) -4f(9) - 6f(0) = \underline{\qquad\qquad}

Explanation:

To solve these problems, we need the specific function \( f(x) \) or the values of \( f(8) \), \( f(2) \), \( f(13) \), \( f(3) \), \( f(1) \), \( f(-2) \), \( f(9) \), and \( f(0) \). Since these values are not provided in the question, we cannot compute the numerical answers.

If you can provide the function \( f(x) \) (for example, if it's a linear function, quadratic function, or a function defined by a table of values) or the specific values of \( f \) at the given points, we can proceed with the calculations.

Answer:

To solve these problems, we need the specific function \( f(x) \) or the values of \( f(8) \), \( f(2) \), \( f(13) \), \( f(3) \), \( f(1) \), \( f(-2) \), \( f(9) \), and \( f(0) \). Since these values are not provided in the question, we cannot compute the numerical answers.

If you can provide the function \( f(x) \) (for example, if it's a linear function, quadratic function, or a function defined by a table of values) or the specific values of \( f \) at the given points, we can proceed with the calculations.