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Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the...

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Kinematics
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Page 1: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

Kinematics

Page 2: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

Problem-Solving Strategy• Visualize

– Draw a pictorial representation. Label all the objects that are involved in the situation.

– Draw a physical representation (i.e origin, axis, vectors) – Restate the question. What are you trying to find?

• Solve– Now translate physical into a mathematical representation– What is the physics equation(s) that you are going to use?– State what you are solving for.

• Assess– Is your result believable? – Does it make sense?– Does it have the proper units?– Is your solution complete?

Page 3: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

Clickers

• This will NEVER be used for marks • Clickers are a tool to help ME to know what

we need to spend more time on • And for YOU to get more participate (i.e. Be

more of a active learner)• So don’t cheat because you would be

cheating yourself.

Page 4: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

An object goes from one point in space to another. After it arrives at its destination, its displacement is _________________ than the distance it traveled.

1. either greater than or equal to2. always greater than3. always equal to4. either smaller than or equal to5. always smaller than6. either smaller or larger

Page 5: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

What is the maximum and minimum magnitude a resulting can have if one vector has a magnitude of 10cm and another 5cm?

a) 15cm and 5cmb) -15cm and 15cmc) 10cm and 5cm d) 10cm and -5cm

Page 6: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

1. Which position-versus-time graph represents the motion shown in the motion diagram?

Page 7: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

2. Which of velocity-versus-time graph goes with the

position-versus-time graph on the left?

d

Page 8: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

3. Which of the position-versus-time graph goes with the velocity-versus-time graph on the left?

Now let start talking about non uniform motion

Page 9: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

4. Which of the velocity-versus-time graphs goes with this acceleration-versus-time graph? The object is initially moving in the negative direction.

Page 10: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

Which of the following motions is best described by the velocity-time graph below?

A) A marble rolling up a hill and down the other side.B) A car speeding up on a road, and braking to a stop.C) A Loonie coin is thrown up and falls down.D) A horse runs one lap around a circular track.E) A basketball is dropped and bounces back up.

Page 11: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

If you drop an object in the absence of air resistance, it accelerates downward at 9.8 m/s2. If instead you throw it downward, its downward acceleration after release is

1. less than 9.8 m/s2.2. 9.8 m/s2.3. more than 9.8 m/s2.

Page 12: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

A marathon runner runs at a steady 15 km/hr. When the runner is 7.5 km from the finish, a bird begins flying from the runner to the finish at 30 km/hr. When the bird reaches the finish line, it turns around and flies back to the runner, and then turns around again, repeating the back-and-forth trips until the runner reaches the finish line. How many kilometers does the bird travel?

1. 10 km2. 15 km3. 20 km4. 30 km

Page 13: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

A person standing at the edge of a cliff throws one ball straight up and another ball straight down at the same initial speed. Neglecting air resistance, the ball to hit the ground below the cliff with the greater speed is the one initially thrown

1. upward.2. downward.3. neither—they both hit at the same speed.

Page 14: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

A stone of mass M thrown straight up with initial velocity v1 reaches a height H. A second stone of mass 2M, thrown straight up with an initial velocity 2v1 will reach a height

A) H/2B) HC) √2HD) 2HE) 4H

Page 15: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

The graph shows position as a function of time for two trains running on parallel tracks. Which is true?

1. At time tB, both trains have the same velocity.2. Both trains speed up all the time.3. Both trains have the same velocity at some time before tB.4. Somewhere on the graph, both trains have the same acceleration.

Page 16: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

A train car moves along a long straight track. The graph shows the position as a function of time for this train. The graph shows that the train:

1. speeds up all the time.2. slows down all the time.3. speeds up part of the time and slows down part of the time.4. moves at a constant velocity.

Page 17: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

A graph of acceleration in m/s2 versus time in s is shown. The change in velocity of this object from t = 0 s to t = 10 s is closest to

A) 40 m/s.B) -40 m/s.C) 80 m/s.D) –80 m/s.E) 0 m/s.

8

10

a(m/s2)

t(s)

Page 18: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

A bottle dropped from a balcony strikes the sidewalk below with a particular speed. In order for the bottle to strike with double that speed, the bottle must be dropped from a height that is A) 1.4 times higherB) twice as highC) three times as highD) four times as highE) eight times as high

Page 19: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

Two trains are 1.0 km long. Train X moves at 45 km/h [E] while Train Y moves at 30 km/h [W] on a parallel track. How much time elapses from the moment the two locomotives meet, until the two cabooses are just separating?

A) 240 sB) 160 sC) 120 sD) 96 sE) 80 s

Page 20: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

A race car starts from rest and accelerates at a constant rate a. It covers a distance d in a time t. How long would it take to cover an additional distance 8d at the same acceleration? A) B) C) D) E)

Page 21: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

You are throwing a ball straight up in the air.At the highest point, the ball’s

1. velocity and acceleration are zero.2. velocity is nonzero but its acceleration is zero.3. acceleration is nonzero, but its velocity is zero.4. velocity and acceleration are both nonzero.

Page 22: Kinematics. Problem-Solving Strategy Visualize – Draw a pictorial representation. Label all the objects that are involved in the situation. – Draw a physical.

A battleship simultaneously fires two shells at enemy ships. If the shells follow the parabolic trajectories shown, which ship gets hit first?

1. A2. both at the same time3. B4. need more information


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