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 Mechanics- Study of Motion 
 Kinematics- Mechanics of Objects 
**Assume no rotation** 
 Ex. Cars, Atoms, Planes
 Position Vector – Where it is 
 Denoted by: r 
 Changes as a function of time 
 r = r (t)
 Definition: Difference between final 
position vector and initial position vector 
 Δr = r2 – r1 
 Δr means “difference or change in”
**Not the same as Displacement** 
 Recall displacement- how far from origin 
 Definition: Absolute value of the displacement 
vector 
 “How far you’ve traveled” 
 Δr = |r1| + |r2|
 Your dorm room is located 0.25 mi from the dairy 
store. You walk from your room to the Dairy Store and 
back. Which of the statements is true: 
a) The distance is 0.5 mi and displacement is 0.5 mi. 
b) The distance is 0.5 mi and displacement is 0.0 mi. 
c) The distance is 0.0 mi and displacement is 0.5 mi.
Home Dairy Store 
0.25mi 
Displacement = Δr = r2 – r1 = 0.25 – 0.25 = 0mi 
Distance = Δr = |r1| + |r2| = |0.25| + |0.25| = 0.5mi
 If ri = rf, displacement is 0. 
Displacement = How far from origin 
Distance = Total ground covered
 Average velocity – Vx = 
Δ푥 
Δ푡 
 Instantaneous velocity – V = 
푑푟 
푑푡 
 Speed – absolute value of velocity 
 Velocity – a vector with direction 
**Speed is never negative**
Speed = |v| = |vx| 
Average speed = v = 
푙 
Δ푡 
“푙” being distance
Suppose a swimmer completes the first 
50m of the 100m freestyle in 38.2s. She 
then turns around and swims back in 42.5s. 
Question: What is the average velocity and 
average speed for the first leg?
Vx = 
Δ푥 
Δ푡 
= 
푥2 − 푥1 
Δ푡 
= 
50푚 −0푚 
38.2푠 
= 1.31푚 
푠 
Average velocity = 1.31푚 
푠 
Speed is the absolute value = |1.31| = 1.31
Average acceleration – defined as the 
velocity change per time interval 
 ax = 
Δ푉푥 
Δ푡 
Instantaneous acceleration – defined as 
the limit of the average acceleration as the 
time interval approaches 0.
Average 
Velocity/Acceleration 
Instantaneous 
Velocity/Acceleration
I. 푥 = 푥0 + 푉푥0푡 + 
1 
2 
푎푥 푡2 
II. 푥 = 푥0 + 푉푥 t 
III. 푉푥 = 푉푥0 + 푎푥 푡 
IV. 푉푥 = 
1 
2 
푉푥 + 푉푥0 
2 = 푉푥0 
V. 푉푥 
2 + 2푎푥 (푥 − 푥0)
Assuming a constant acceleration 
of ax = 4.3 m/s2, starting from rest, 
what is the airplane’s take off 
velocity after 18.4s?
I. 푉푥= 푉푥0 + 푎푥 푡 Find an equation 
II. 푉푥0 = 0, At Rest 
III. 푎푥 = 4.3푚 
푠 Acceleration 
IV. 푡 = 18.4푠 Time 
V. 푉푥 = 4.3 푚 
푠 18.4푠 = 79.12 푚 
푠
 Displacement – how far from origin 
 Distance – how far you’ve traveled 
 Velocity – vector with direction 
 Speed – absolute value of velocity 
 Acceleration – velocity change with time
• Campus Party Brasil, “Michio Kaku” February 
11, 2012 via Flickr, Attribution-ShareAlike 
• Ed Schipul, “Bill Nye” October 21, 2010 via 
Flickr, Attribution-ShareAlike 
• Bauer, W., & Westfall, G. (2014). University 
physics (Second ed.). New York, NY: McGraw- 
Hill.

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Taylor Ripke PowerPoint Part One

  • 1.
  • 2.  Mechanics- Study of Motion  Kinematics- Mechanics of Objects **Assume no rotation**  Ex. Cars, Atoms, Planes
  • 3.  Position Vector – Where it is  Denoted by: r  Changes as a function of time  r = r (t)
  • 4.  Definition: Difference between final position vector and initial position vector  Δr = r2 – r1  Δr means “difference or change in”
  • 5. **Not the same as Displacement**  Recall displacement- how far from origin  Definition: Absolute value of the displacement vector  “How far you’ve traveled”  Δr = |r1| + |r2|
  • 6.  Your dorm room is located 0.25 mi from the dairy store. You walk from your room to the Dairy Store and back. Which of the statements is true: a) The distance is 0.5 mi and displacement is 0.5 mi. b) The distance is 0.5 mi and displacement is 0.0 mi. c) The distance is 0.0 mi and displacement is 0.5 mi.
  • 7. Home Dairy Store 0.25mi Displacement = Δr = r2 – r1 = 0.25 – 0.25 = 0mi Distance = Δr = |r1| + |r2| = |0.25| + |0.25| = 0.5mi
  • 8.  If ri = rf, displacement is 0. Displacement = How far from origin Distance = Total ground covered
  • 9.  Average velocity – Vx = Δ푥 Δ푡  Instantaneous velocity – V = 푑푟 푑푡  Speed – absolute value of velocity  Velocity – a vector with direction **Speed is never negative**
  • 10. Speed = |v| = |vx| Average speed = v = 푙 Δ푡 “푙” being distance
  • 11. Suppose a swimmer completes the first 50m of the 100m freestyle in 38.2s. She then turns around and swims back in 42.5s. Question: What is the average velocity and average speed for the first leg?
  • 12. Vx = Δ푥 Δ푡 = 푥2 − 푥1 Δ푡 = 50푚 −0푚 38.2푠 = 1.31푚 푠 Average velocity = 1.31푚 푠 Speed is the absolute value = |1.31| = 1.31
  • 13. Average acceleration – defined as the velocity change per time interval  ax = Δ푉푥 Δ푡 Instantaneous acceleration – defined as the limit of the average acceleration as the time interval approaches 0.
  • 15. I. 푥 = 푥0 + 푉푥0푡 + 1 2 푎푥 푡2 II. 푥 = 푥0 + 푉푥 t III. 푉푥 = 푉푥0 + 푎푥 푡 IV. 푉푥 = 1 2 푉푥 + 푉푥0 2 = 푉푥0 V. 푉푥 2 + 2푎푥 (푥 − 푥0)
  • 16. Assuming a constant acceleration of ax = 4.3 m/s2, starting from rest, what is the airplane’s take off velocity after 18.4s?
  • 17. I. 푉푥= 푉푥0 + 푎푥 푡 Find an equation II. 푉푥0 = 0, At Rest III. 푎푥 = 4.3푚 푠 Acceleration IV. 푡 = 18.4푠 Time V. 푉푥 = 4.3 푚 푠 18.4푠 = 79.12 푚 푠
  • 18.  Displacement – how far from origin  Distance – how far you’ve traveled  Velocity – vector with direction  Speed – absolute value of velocity  Acceleration – velocity change with time
  • 19. • Campus Party Brasil, “Michio Kaku” February 11, 2012 via Flickr, Attribution-ShareAlike • Ed Schipul, “Bill Nye” October 21, 2010 via Flickr, Attribution-ShareAlike • Bauer, W., & Westfall, G. (2014). University physics (Second ed.). New York, NY: McGraw- Hill.