Question

What is the average rate of change from 5 to 9??

(B) An equation of the secant line containing (5, f(5)) and (9, f(9)) is___

Answer 1

The average rate of change from 5 to 9 can be calculated using the formula (f(9) - f(5)) / (9 - 5).

Step-by-step explanation:

The average rate of change from 5 to 9 is calculated by finding the difference in the function values at those two points and dividing it by the difference in their inputs.

We can use the formula for average rate of change:

average rate of change = (f(9) - f(5)) / (9 - 5)

Using the given points (5, f(5)) and (9, f(9)), we can substitute their coordinates into the formula to find the average rate of change.

average rate of change = (f(9) - f(5)) / (9 - 5)