how do the functions compare over the interval 0≤x≤1?\nthe exponential grows at approximately half the rate…

how do the functions compare over the interval 0≤x≤1?\nthe exponential grows at approximately half the rate of the quadratic.\nthe exponential grows at approximately the same rate as the quadratic.\nthe exponential grows at approximately twice the rate of the quadratic.\nthe exponential grows at approximately four times the rate of the quadratic.

how do the functions compare over the interval 0≤x≤1?\nthe exponential grows at approximately half the rate of the quadratic.\nthe exponential grows at approximately the same rate as the quadratic.\nthe exponential grows at approximately twice the rate of the quadratic.\nthe exponential grows at approximately four times the rate of the quadratic.

Answer

Explanation:

Step1: Observe function growth

Look at the graphs of the exponential and quadratic functions on $0\leq x\leq1$.

Step2: Compare growth rates

Estimate the increase in $y -$ values for both functions in the given interval. The exponential function and the quadratic function seem to have similar increases in their $y -$ values over the interval $0\leq x\leq1$.

Answer:

The exponential grows at approximately the same rate as the quadratic.