Loading presentation...

Present Remotely

Send the link below via email or IM

Copy

Present to your audience

Start remote presentation

  • Invited audience members will follow you as you navigate and present
  • People invited to a presentation do not need a Prezi account
  • This link expires 10 minutes after you close the presentation
  • A maximum of 30 users can follow your presentation
  • Learn more about this feature in our knowledge base article

Do you really want to delete this prezi?

Neither you, nor the coeditors you shared it with will be able to recover it again.

DeleteCancel

Make your likes visible on Facebook?

Connect your Facebook account to Prezi and let your likes appear on your timeline.
You can change this under Settings & Account at any time.

No, thanks

BUNNY FUNCTION ART

Math Pbat
by

Hermosa Galam

on 12 June 2013

Comments (0)

Please log in to add your comment.

Report abuse

Transcript of BUNNY FUNCTION ART

Parabola BUNNY FUNCTION ART Are groups of function that are located in the same place but have different shape or size. BUNNY EARS 1. find vertex (3,18)
2distribute in the parabola equation
f(x)=a(x+3) +18
3.determine where the ears concave DO NOW Draw Function and Relation Domain and Range Product Shape Sequence Linear x 1 2 3 4 5 6 y x y 1 2 3 4 5 6 Ordered Pairs {(1,5), (3,8), (7,6), (5,7), (4,6)} Function Relation {(7,4), (7,8), (7,2) (3,6), (4,9)} Function Relation f(x)= r -(x-h) +k 2 2 Location Sequence Shape Sequence f(x)= a*sin (bx-h) + k Linear Parabola f(x)= mx+b f(x)= a (x-h) + k FORMULAS Location Sequence f(x)= r -(x-h) +k 2 2 radius y-axis x-axis Are group of function that are the same shapes and size but are located on different location Change Controls Fixed my a is negative that's why i concave down My a is negative I concave down f(x)= a*sin (bx-h) + k amplitude frequency horizontal shift vertical shift Constant Change Change Change f(x)=mx+b aka y-intercept aka slope determines the steepnes (m)slope=1
(b)y-intercep= (0,-5) How to find the domain find the lowest x-value
find the highest x-value Waves it look like the letter U or the curve when a basketball is thrown 2 f(x)= a (x-h) + k a=concivity Controls of If postive the parabola concaves down If negative it concaves down The higher the absolute value width of parabola is thin a h and k h= x-axis
k=y-axis together they are the VERTEX 2 What do you think? Summary and Conclusion Challenges locating points and putting them on excel Victory Rabbit on my original drawing looks like the one on the powerpoint Manage to finish the drawing handing things late HOL's Interdependece
asked teacher and student for help dependence
worked on powerpoint, excel drawing and paper voice
creativity on presentation interpretation
I what i know and learned and created my paper The End
Full transcript