1 / 14

Raffle Game

Raffle Game. Chapter 3.1-3.5 Review. Get out two sheets of scratch paper. Tear them up into 6 even pieces each, for a total of 12 smaller pieces of paper. Put your name on each sheet. Make sure your name doesn’t take up the whole sheet of paper.

missy
Download Presentation

Raffle Game

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript

  1. Raffle Game Chapter 3.1-3.5 Review

  2. Get out two sheets of scratch paper. Tear them up into 6 even pieces each, for a total of 12 smaller pieces of paper. • Put your name on each sheet. Make sure your name doesn’t take up the whole sheet of paper. • When a problem comes up on the overhead, do the problem on one of your sheets, making sure to have the number problem written somewhere on the sheet. • When you finish, put your sheet on the corner of your desk. If you get it right, you get to put the sheet into the raffle. If not, better luck next time. • At the end of class, I will pull out 5 raffles. If your name is called, you’re a winner! Rules

  3. Use a limit definition of a derivative to find the derivative of Problem 1

  4. Find the derivative of: Problem 2

  5. Find the slope of the tangent line of at Problem 3

  6. Find the derivative of Problem 4

  7. Is the following differentiable at x = 4? If not, then tell what type of non-differentiability is occurring there. Problem 5

  8. Is the following differentiable at x = 0? If not, tell what type of non-differentiability is occurring there. Problem 6

  9. Find the equation of the normal line of at x = 3. Problem 7

  10. Find the equations for the velocity, acceleration, and jerk if the position function is defined as: Problem 8

  11. Given that the velocity of a particle represented by the function , is the particle speeding up or slowing down at t = 3? Problem 9

  12. Given f(4)=3, f’(4)=-1, g(4)=7, g’(4)=-2, find the derivative of at x = 4. Problem 10

  13. Given f(4)=3, f’(4)=-1, g(4)=7, g’(4)=-2, find the derivative of at x = 4. Problem 11

  14. Find the slope of the tangent line of at x = 4. Problem 12

More Related