PHY-105 Lecture Notes: Chapter 2: Free Fall and Integration
- Introduction
- A comment on doing problems
- Show’em the Mastering Physics grade sheet
- The minimum is to do the Mastering Physics Problems and to review the problems done in class
- Review = Copy over and teach yourself why the problem was done that way.
- You should also be doing other problems at the end of the chapter
- Read through the single * problems – insure that you know what to do to solve them
- Write out the double * problems – keep a written record of their solutions to review for the exam
- Do a few of the triple * problems – keep their written solutions for review.
- Do some of the CALC problems.
- Ask questions in class if you cannot see the way through the solution
- learnAPphysics.com Example Problem
- Sign-up and work the problems – I do.
- You’ll see some of them on exams
- Quiz Announcement Similar to Problems 1.99 & 2.97
- How would you start to solve this problem?
- Molly and Matt’s Presentation of Problem 1.72
- Critique
- Assign Problem 2.66 to more students for presentation on Thursday.
- Two more problems on constant acceleration
- 2.33
- 2.77
- A couple of calculus problems
- Derive the formulae for the common derivatives of f(x) = x0, f(x) = v0t and f(x) = a0t2
- 2.7
- 2.76
- Freefall
- Class Experiment (?)
- Description of Free Fall as a constant acceleration motion
- Define Free Fall
- Contrast the Aristotelian View Point
- Cite the work of Galileo
- State g and illustrate its significance
- Example 2.6
- Example 2.7
- Example 2.8
- Velocity and Position by Integration
- Example 2.9
- Overnight HW assignment
PHY 105 Overnight Homework Assignment
Due Thursday 04 September
Name______
Solve the following problem on a separate sheet(s) and attach this cover sheet to the front to submit. This HW assignment will count as 10% of your Thursday lab grade.
A vehicle accelerates at a rate of a1from rest until it reaches a position designated as x1 (assume the vehicle started at the origin). After reaching x1 the vehicle immediately begins to decelerate at –a2 until it comes to rest at x2. Further, a1a2.
- Create carefully constructed graphs of
- a vs. t
- v vs. t
- x vs. t
Label all relevant points (times, positions, velocities, and accelerations), slopes, and indicate the significance of the area under the acceleration and velocity curves.
- Derive expressions for t1 and t2 in terms of x1, x2, a1, a2.
- Propose a real-life analog to this hypothetical motion. Be complete in the description of how the real-life analog is congruent to the proposed hypothetical motion above. (In other words, don’t just answer in a phrase, but answer in a short paragraph of 5 to 10 sentences.)