In this Module we will use the idea of limits combined with the concept of average rate of change to estimate the instantaneous rate of change of a function at a single point. We will explore how the instantaneous rate of change, the slope of a tangent line and a derivative are connected using both numerical and graphical view points.
Apply calculus to solve problems with confidence, persistence, and openness to alternate approaches.
Interpret and communicate the concepts of rates of change and derivatives.
Connect the graphical behavior, numerical patterns and symbolic representations of function and derivatives.