Chapter 2.3, Problem 32E

Why does the vertical line test tell as whether the graph of a relation represents a function?

How can you determine whether a function is odd or even from the formula of the function?

Let f be a function with constant rate of change. Then a f is a ________ function and f is of the form fx = ______x ________. b The graph of f is a __________.

Why does the horizontal line test tell us whether the graph of a function is one-to-one?

How are the absolute maximum and minimum similar to and different from the local extrema?

Draw a sketch of the square and cube functions. What are the similarities and differences in the graphs?

Part 1: Is f(x) continuous at x=8? Explain why or why not. Part 2: Is f(x) differentiable at x=8? Explain why or why not.

Part 1: Is f(x) continuous at x=10? Explain why or why not. Part 2: Is f(x) differentiable at x=10? Explain why or why not.

At which point/s (value/s of x) is the function continuous but not differentiable? -4 2 4 6 8 10 2 14 DO NOT include the variable. Just give the value/s of x. Type your answer/s in the following format: 2,-3 Your answer