Unit 1 – Review of Kinematics 
Linear Motion Equations 
Kinematics Problems 
Nelson References: 
Motion Quantities and Motion Graphs: 8-15 
Motion Equations: 17-20
Review of Grade 11 Kinematics 
 Motion equations deal with linear motion which 
has two directions: + and – 
 We must define these two directions: 
If up is defined to be +, then down must be____ 
Similarly if North is said to be + then South must 
be ______ . 
Many errors in solving kinematics problems relates 
to incorrect use of directions (using a “+” when 
a “–” should be used). By carefully defining 
directions as + or - and then correctly writing 
down all known quantities using the correct sign 
for direction, you can avoid this type of error.
For the following kinematics equations, 
acceleration must be constant or zero. All 
quantities are vector quantities: velocity (v), 
displacement (ΔdT)and acceleration (a). 
These equations must be memorized! 
 ΔdT = ½(v1+v2)Δt = vAVGΔt 
 v2 = v1 + aΔt, here Δv = aΔt 
 ΔdT = v1 Δt +½ aΔt2 
 ΔdT = v2 Δt - ½ aΔt2 
 v2 
2= v1 
2 +2aΔdT
Chalkboard Example 
 Tony is driving at 130 km/h [W] when he 
passes a non-moving police car. It takes 
the officer 4.0 s to react, he then starts to 
accelerate at 4.0 m/s2 [W] for 10 s and 
then he moves with uniform motion until 
he catches up to Tony. 
 Do the following: 
 Draw a v-t graph. Let t = 0.0 s when Tony 
just starts to pass the officer. 
 Determine the amount of time it takes the 
officer to just catch up to Tony. Ans. 92 s
Practice Questions 
 Assume linear motion for all problems. 
Homework for the next 2 days: 
 Page 8B Basic Skills Q# 2 to 5 
 Page 8B App. Vert. Mot. Q #1 - 6 
 Page 8B App. To Cars Q #1 – 4 
After the above questions are complete: 
Page 8c Q# 1, 2, 4, 5, 8 Other Problems #3 
These questions are very challenging and we will 
spend a few days taking them up.
Nelson Problems 
These questions may be used for review 
purposes. 
 Page 19 #1, 3, 4, 5, 6 
 Page 21 #1-7

Grade 12 Unit1-L1-Kinematic Equations

  • 1.
    Unit 1 –Review of Kinematics Linear Motion Equations Kinematics Problems Nelson References: Motion Quantities and Motion Graphs: 8-15 Motion Equations: 17-20
  • 2.
    Review of Grade11 Kinematics  Motion equations deal with linear motion which has two directions: + and –  We must define these two directions: If up is defined to be +, then down must be____ Similarly if North is said to be + then South must be ______ . Many errors in solving kinematics problems relates to incorrect use of directions (using a “+” when a “–” should be used). By carefully defining directions as + or - and then correctly writing down all known quantities using the correct sign for direction, you can avoid this type of error.
  • 3.
    For the followingkinematics equations, acceleration must be constant or zero. All quantities are vector quantities: velocity (v), displacement (ΔdT)and acceleration (a). These equations must be memorized!  ΔdT = ½(v1+v2)Δt = vAVGΔt  v2 = v1 + aΔt, here Δv = aΔt  ΔdT = v1 Δt +½ aΔt2  ΔdT = v2 Δt - ½ aΔt2  v2 2= v1 2 +2aΔdT
  • 4.
    Chalkboard Example Tony is driving at 130 km/h [W] when he passes a non-moving police car. It takes the officer 4.0 s to react, he then starts to accelerate at 4.0 m/s2 [W] for 10 s and then he moves with uniform motion until he catches up to Tony.  Do the following:  Draw a v-t graph. Let t = 0.0 s when Tony just starts to pass the officer.  Determine the amount of time it takes the officer to just catch up to Tony. Ans. 92 s
  • 5.
    Practice Questions Assume linear motion for all problems. Homework for the next 2 days:  Page 8B Basic Skills Q# 2 to 5  Page 8B App. Vert. Mot. Q #1 - 6  Page 8B App. To Cars Q #1 – 4 After the above questions are complete: Page 8c Q# 1, 2, 4, 5, 8 Other Problems #3 These questions are very challenging and we will spend a few days taking them up.
  • 6.
    Nelson Problems Thesequestions may be used for review purposes.  Page 19 #1, 3, 4, 5, 6  Page 21 #1-7