Compare the estimated average rate of change of the graphed quadratic function over the interval [2, 6] to the average rate of change of the exponential function y\ =\ \frac{3}{4}\left(2\right)^{x}over the same interval.
The estimated average rate of change of the quadratic function is 0.16 greater than the estimated average rate of change of the exponential function over the interval
[2,6].
The estimated average rate of change of the quadratic function is 7.25 greater than the estimated average rate of change of the exponential function over the interval
[2,6].
The estimated average rate of change of the exponential function is 7.25 greater than the estimated average rate of change of the quadratic function over the interval
[2,6].
The estimated average rate of change of the exponential function is 0.16 greater than the estimated average rate of change of the quadratic function over the interval
[2,6].
The estimated average rate of change of a quadratic function can be found by using the formula (f(b) - f(a))/(b - a), where a and b are the x-values of the interval.
In this case, the quadratic function is not given, so we cannot calculate the exact average rate of change. However, we are given that the estimated average rate of change of the quadratic function is 0.16 greater than the estimated average rate of change of the exponential function over the interval [2,6].
Therefore, the correct answer is:
The estimated average rate of change of the exponential function is 0.16 greater than the estimated average rate of change of the quadratic function over the interval [2,6].