1. 
The line below has slope 1.5. Determine the value of the missing number. > 3

2. 
Determine the indicated value. > 11

3. 
If f (x) = x^{2} + 3, use a tangent line to f at x = 1 to estimate f (.75). > 4.5

4. 
The picture below shows the tangent line to f at x = 2: Estimate f (2.1). > 2.2

5. 
Let y = f (x) be a solution to the initial value problem Use a tangent line to approximate f (1.5). > 4.5

6. 
Let y = f (x) be a solution to the initial value problem
Use Euler's method with 2 steps to approximate f (3). > 35.1

7. 
Let y = f (x) be a solution to the initial value problem Euler's method with more than one step is used to approximate f (2). Which of the following numbers is most likely to be the value found by the approximation? > 0

8. 
Let f (x) be a differentiable function defined for all real numbers, and let a be a real number. Which of the following statements is true? > If f is concave up and decreasing then the tangent line to f at x = a lies under the graph of f.

9. 
If y(0) = 0 and , what is the error when Euler's method with 2 steps is used to approximate y(2)?
> 5

10. 
Let y = f (x) be a solution to the initial value problem Euler's method produces > an underestimate to the value f (1).
