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  1. In this section we look at some applications of the derivative by focusing on the interpretation of the derivative as the rate of change of a function. These applications include acceleration and velocity in physics, population growth rates in biology, and marginal functions in economics.

  2. Apply rates of change to displacement, velocity, and acceleration of an object moving along a straight line. Predict the future population from the present value and the population growth rate. Use derivatives to calculate marginal cost and revenue in a business situation.

  3. 17 sie 2024 · Apply rates of change to displacement, velocity, and acceleration of an object moving along a straight line. Predict the future population from the present value and the population growth rate. Use derivatives to calculate marginal cost and revenue in a business situation.

  4. Find the average rate of change of the \(x\)-coordinate of the car with respect to time. Using the formula, we get \[ \text{Rate} = \dfrac{\Delta x}{\Delta t} = \dfrac{14 - 2}{6 - 0} = 2 \text{ m/s}.\ _\square\]

  5. 29 gru 2020 · We just found that \(f^\prime(1) = 3\). That is, we found the instantaneous rate of change of \(f(x) = 3x+5\) is \(3\). This is not surprising; lines are characterized by being the only functions with a constant rate of change. That rate of change is called the slope of the line.

  6. 22 kwi 2021 · Find the average rate of change of a function. Use a graph to determine where a function is increasing, decreasing, or constant. Use a graph to locate local maxima and local minima. Use a graph to locate the absolute maximum and absolute minimum. Gasoline costs have experienced some wild fluctuations over the last several decades.

  7. 16 lis 2022 · After 3 hours of driving at what rate is the distance between the two cars changing? Is it increasing or decreasing?

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