1. 
Find the slope of the secant line between the two points shown on the graph of f(x) = cos(x): > 1

2. 
Let f(x) = x^{2}  1. Find the slope of the secant line between the points (1,f(1)) and (2,f(2)). > 1

3. 
Which picture most closely resembles the limit definition of the derivative of f at a? >

4. 
The derivative of f(x) = x1 at x = 1 is > 0

5. 
Let y = f(x) and assume f'(a) exists. Which of the following quantities must equal f'(a)? > $\frac{dx}{dy}\Big_{y = a}$

6. 
If x is measured in cookies, y is measured in glasses of soda, and z is measured in slices of cake, then is measured in > slices of cake per glass of soda

7. 
Use the limit definition to find the derivative of f(x) = x^{2} + x at x = 2. > 5 + h

8. 
Use the following table to estimate the derivative of f at x = 4. > 0.25

9. 
If f(1) = 12 peacocks and f(5) = 36 peacocks, find the average rate of change of f with respect to x on the interval from 1 to 5. The value of x is measured in chocolate bars. > 6 peacocks per chocolate bar

10. 
Let f be a function. Which of the following statements is true? > The slope of f at a is the same thing as the derivative of f at a.
