1 / 22

Round Goby….A Big Problem for the Great Lakes

Learn how the Round Goby, introduced through a container ship from Europe, rapidly multiplied in the Great Lakes. Explore exponential growth equations to understand their population surge and the impact on the ecosystem.

bloomquist
Download Presentation

Round Goby….A Big Problem for the Great Lakes

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. Round Goby….A Big Problem for the Great Lakes

  2. How They got There: A Container Ship from Europe to the United States

  3. 14 years later 2 640,000,000

  4. How did the fish population grow so fast?

  5. Great for finding out: Populations How rich you can get from an investment How much money you owe the bank Your credit card bill Exponential Growth

  6. Exponential Growth Equation Y = a(b) x Growth or Decay Factor Starting amount

  7. You decide to buy a house for $3000. The bank loans you the money at 14% interest. 1. Find the initial amount. Find the growth factor. What is the equation showing how much you owe after x years? Y = 3000(1.14)x 1A. How much will you owe the bank after 20 years? $41,230.47

  8. THE PROBLEM WITH BUNNIES

  9. A Couple of Rabbits Introduced to Australia by England in 1827

  10. By 1990: 300,000,000 Rabbits

  11. Plant Life before Rabbits After Rabbits

  12. Yearly Cost to Farmers:$600,000,000

  13. Y = 100(1.8)x 2. Rabbit Data 3. What is the equation for rabbit population growth?

  14. How can you find the equation for exponential growth by looking at a graph?

  15. 3. 4 2 Y = 1(2)x

  16. 4. Y = 2(4)x 9 3

  17. 5. 19 years 9 3 How many years will it take for the population to reach 5,811,307,335?

  18. 6. What are the steps for finding an equation from an incompete table? • How do you find b? • How do you find a? Y = 5(2)x

  19. 7. How many years will it take the population to reach 12,288? 12 years

  20. 8. How many years will it take the mice population to reach 34,867,844,010? 20 years

  21. How well do you understand exponential graphs and equations? 3: Totally Understand 2: Understand some parts 1: Unsure

More Related