Transcription of Circular Motion Kinematics - MIT
{{id}} {{{paragraph}}}
Example: dental hygienist
Circular Motion Kinematics - MIT
Circular Motion Kinematics W04D1 Today s Reading Assignment: MIT Course Notes Chapter 6 Circular Motion Sections Announcements Math Review Week 4 Tuesday 9-11 pm in 26-152. Next Reading Assignment (W04D2): MIT Course NotesChapter 9 Circular Motion Dynamics Sections Kinematics in Two-Dimensions: Circular Motion Polar Coordinate System Coordinates Unit vectors Relation to Cartesian Coordinates (r, ) ( r, ) r=cos i+sin j = sin i+cos j r=x2+y2 =tan 1(y/x)Coordinate Transformations Transformations between unit vectors in polar coordinates and Cartesian unit vectors r(t)=cos (t) i+sin (t) j (t)= sin (t) i+cos (t) j i=cos (t) r(t) sin (t) (t) j=sin (t) r(t)+cos (t) (t)Concept Question.
Kinematics 8.01 W04D1 Today’s Reading Assignment: MIT 8.01 Course Notes Chapter 6 Circular Motion Sections 6.1-6.2 . Announcements Math Review Week 4 Tuesday 9-11 pm in 26-152. Next Reading Assignment (W04D2): MIT 8.01 Course Notes Chapter 9 …
Loading..
Tags:
Information
Domain:
Source:
Link to this page:
Please notify us if you found a problem with this document: