Vectors and Scalars, Motion in one direction. Flashcards

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1
Q

What is the definition of a Scalar quantity?

A

Physical quantity that has magnitude. (size)

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2
Q

What is the definition of a Vector quantity?

A

Physical quantity with both magnitude and direction.

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3
Q

How do we indicate a Vector quantity?

A

With an arrow above the letter. Or in bold.

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4
Q

What do we need to draw a Vector?

A
Scale.
Arrow the correct length.
Direction labelled positive or negative, North or 360 degrees. 
Arrow head.
Write the magnitude of the vector.
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5
Q

What is the final Vector called when adding or subtracting Vectors?

A

The resultant vector. From the tail of the first vector to the head of the second vector.

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6
Q

Which graphical representation of the below vectors has the greater magnitude?
A ——)
B ————)
What is the difference between the below vectors?
A (——–
B ——–)

A

B, because the arrow is longer. But both A and B are pointing in the same direction.

Both A and B have the same magnitude but are pointing in different directions.

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7
Q

Fill in the missing words:
The direction of a vector must be made with respect to a particular —————- —- ————. This is the point of view from which a system is observed.

A

Frame of reference.

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8
Q

Term for this definition:

When two vectors have equal magnitude and direction.

A

Vector Equality.

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9
Q

What are the three features of motion that we use to describe how an object moves.

A

Position/Displacement: Tells us about the objects location or change thereof.
Speed/Velocity: Tells us how fast the object is moving and for velocity where to.
Acceleration: Tells us how fast the objects speed and velocity is changing.

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10
Q

What occurs when an object changes it’s position?

A

Motion.

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11
Q

Term for this definition:

The measurement of location of an object defined relative to a reference point.

A

Position.

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12
Q

What is the definition of distance?

Is it a Vector or Scalar?

A

The actual path length that an object has moved from it’s initial position to it’s final position.
Scalar.

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13
Q

What is the definition of displacement?

Is it a Vector or Scalar?

A

The change in an objects position.

Vector.

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14
Q

What are the three differences between Distance and Displacement?

A

Distance: Displacement
> Path dependent < Path independent
> Scalar < Vector
> Always positive < Can be positive or
negative.

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15
Q

What is the definition of speed?

What is the definition of velocity?

A

S: The rate of change of path length with respect to time.
V: The rate of change of position with respect to time.

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16
Q

Equations for Savg and Vavg?

Unit for both: m.s^-1

A

S(average) [SCALAR]
= distance travelled over time taken. or
= change in path length over time taken

V(average) [VECTOR]
= change in position over time taken
or
= displacement over time taken

17
Q

How fast an object is moving at a particular moment.

A

Instantaneous speed /

Instantaneous velocity

18
Q

When ———– changes Acceleration exists.

A

Velocity

19
Q

T/F
Acceleration is a vector.
There’s no acceleration if constant speed around a corner.

A

True
False, there is. Because acceleration is a vector. ( Magnitude and direction) The direction changes so there is acceleration.

20
Q

Is there acceleration when?

a) Constant speed in a straight line.
b) Constant speed and turns a corner.
c) Braking before a stop street.

A

a) No
b) Yes, change of direction
c) Yes, magnitude changes

21
Q

What are the three types of motion?

A

Stationery objects.
Uniform/Constant motion.
Motion at a constant acceleration.

22
Q

What are the three graphs to graphically represent motion.

A

Position vs time.
Velocity vs time.
Acceleration vs time.

23
Q

To go from Acceleration vs time to Velocity vs time. By?

A

Multiplying a x delta t.

24
Q
What are the labels for this symbol?
-)x
A-)x
-)Vi
-)Vf
-)Vavg
-)a
t
At
A
Position
Displacement
Initial Velocity
Final Velocity
Average Velocity
Acceleration
time 
time interval
25
Q
What is the equation for?
Displacement
Average speed
Average velocity
Average acceleration
A

A-)x =Xf-Xi
avgs = d/At
-)Vavg = A-)x / At
-)aavg = A-)V / At

26
Q
What are these equations?
-)Vf = -)Vi + [ -)a x At ]
A-)x = [ V-)i + V-)f / 2 ] x At
A-)x = V-)i x At + 1/2-)a x At^2
V-)f^2 = V-)i^2 + 2-)a x Ax
A

Equations of Motion

27
Q

In graphs of motion:
For stationary objects, motion at constant velocity and uniform acceleration;
What are the trends?

A

Stationary: Velocity and Acceleration vs time will always be 0. Position vs time a straight line.

Constant motion: Acceleration vs time will always be zero. Velocity vs time a straight line. Position vs time diagonal straight line.

Uniform acceleration: Acceleration vs time straight line. Velocity vs time diagonal straight line. Position vs time curved diagonal line.