1 / 12

Warm Up

Warm Up. Growing Sequences Worksheet (from yesterday). Homework Check – 5.2. 1) Min = 85 Q1 = 90 Med = 100 Q3 = 112 Max = 120 2) 5 + 3.50g = 40 g = 10 games 2) Linear 3) Exponential 4) Exponential 5) Exponential 4) Exponential 5) Linear.

Download Presentation

Warm Up

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. Warm Up Growing Sequences Worksheet (from yesterday)

  2. Homework Check – 5.2 1) Min = 85 Q1 = 90 Med = 100 Q3 = 112 Max = 120 2) 5 + 3.50g = 40 g = 10 games 2) Linear 3) Exponential 4) Exponential 5) Exponential 4) Exponential 5) Linear

  3. Back to the Growing Sequences worksheet What is the difference between an arithmetic and geometric sequence? What is the difference between a common ratio & a common difference? Which type of sequence does each go with? Arithmetic sequences are ___________ functions. Geometric sequences are ____________ functions.

  4. Investigating Sequences using Tables & Graphs Unit 5, Day 3

  5. The Ladybug Invasion As a biology project, Tamara is studying the growth of a ladybug population. She starts her experiment with 5 ladybugs. The next month she counts 15 ladybugs. 1) The ladybug population is growing arithmetically. How many beetles can Tamara expect to find after 2, 3, and 4 months? Write the sequence. 2) What is the common difference? 3) Now put the sequence into a table in the space below.

  6. 4) How long will it take the ladybug population to reach 200 if it is growing linearly?

  7. 5) Suppose the ladybug population is growing exponentially(geometrically).How many beetles can Tamara expect to find after 2, 3, and 4 months? Write the sequence. 6) What is the common ratio? 7) Now put the sequence into a table in the space below.

  8. 8) How long will it take the ladybug population to reach 200 if it is growing exponentially? 9) Why does it take the ladybug population longer to reach 200 when it grows linearly?

  9. 10) Graph both tables on the designated graphs provided below. Be sure to label your axes Linear Growth Exponential Growth

  10. QUIZ TIME! • Clear your desk except for a pencil & calculator!

  11. Homework Worksheet 5.3 due Monday! By Monday you should have a 3-ring binder, loose leaf paper and dividers for this class. Tutoring Tuesday in 2622 – sign up today or Monday!

More Related