Explain the steps (in order) of how to create this function: f(x) = \frac{3( - 5)} {7}^(2 ) {} A. Square the expression inside the parentheses. B. Multiply the result by 3. C. R…

Question

Explain the steps (in order) of how to create this function: f(x) =
`\frac{3( - 5)} {7}^(2 ) {}`

A. Square the expression inside the parentheses.
B. Multiply the result by 3.
C. Raise the result to the power of 2.
D. Divide the result by 7.

Answer 1

To create the function f(x) =
`rac{3( - 5)} {7}^(2 ) {}`, you need to square the expression inside the parentheses, multiply the result by 3, and then divide the result by 7.

Step-by-step explanation:

1. Square the expression inside the parentheses:
   `(-5)^2` = 25
2. Multiply the result by 3: 25 * 3 = 75
3. Divide the result by 7: 75 / 7 = 10.7143

Therefore, the function f(x) =
`rac{3( - 5)} {7}^(2 ) {}` simplifies to f(x) = 10.7143.