For this final part, we will discuss the following questions. a) Interpret the differences and similarities...

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For this final part, we will discuss the following questions. a) Interpret the differences and similarities between the formula mtan = lim f(a+h)-f(h) h-0 h and the first principles definition for the derivative. [K/U 2] Explain how can a function have a limit, L, as x approaches a, while f(a) # L? [T/I 1; C 1] [A 2] c) Adjust if a function is continuous or discontinuous from its graph? d) Demonstrate the difference between average rate of change and instantaneous rate of change? [A 2] e) Which method is better for estimating instantaneous rate of change: an equation or a table values? Justify your response. [K/U 2] b) For this final part, we will discuss the following questions. a) Interpret the differences and similarities between the formula mtan = lim f(a+h)-f(h) h-0 h and the first principles definition for the derivative. [K/U 2] Explain how can a function have a limit, L, as x approaches a, while f(a) # L? [T/I 1; C 1] [A 2] c) Adjust if a function is continuous or discontinuous from its graph? d) Demonstrate the difference between average rate of change and instantaneous rate of change? [A 2] e) Which method is better for estimating instantaneous rate of change: an equation or a table values? Justify your response. [K/U 2] b)