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Power of ppt

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    Chapter 2 Motion Along a Straight Line 2-0. Mathematical Concept2.1. What is Physics?2.2. Motion2.3. Position and Displacement2.4. Averae !elocity and Averae peed2.#. $nstantaneo%s !elocity and peed2.&. Acceleration2.'. Constant Acceleration( A pecial Case2.). Another *oo+ at Constant Acceleration2.,. ree-all Acceleration2.10. raphical $nteration in Motion Analysis    Trigonometry   Example 1   Using Trigonometric Functions   /n a s%nny day a tall %ildin casts a shado that is &'.2 m lon. he anle eteen the s%ns rays and the ro%nd is   5#0.06 as i%re 1.& shos. Determine the heiht o7 the %ildin.    Trigonometric Functions   0 sin  hh    =  1 0 sin ( ) hh    - = cos  a hh    =  1 cos ( ) a hh    - = 0 tan a hh    =  1 0 tan ( ) a hh    - = PYTHAGO!A TH!O!M 2 2 20  a h h h = +    Example 1   Using Trigonometric Functions  /n a s%nny day a tall %ildin casts a shado that is &'.2 m lon. he anle eteen the s%ns rays and the ro%nd is   5#0.06 as i%re 1.& shos. Determine the heiht o7 the %ildin.

machine learning

Jul 12, 2018
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