6.1 - vectors + scalars

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48 Terms

1
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between point A and B, which can fluctuate - distance or displacement?

distance

here

2
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between point A and B, which is fixed - distance or displacement?

displacement

here

3
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why does distance fluctuate?

  • there are multiple routes to get from point to point

  • abstractions, such as road closures, meaning a different route must be taken

here

4
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why is displacement fixed?

because its the direct distance in a given direction (i..e, a straight line from point A to B) which doesn’t take into account routes or abstractions

5
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what is displacement?

direct distance in a given direction

6
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is displacement a vector or scalar quantity?

vector

7
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is distance a vector or scalar quantity?

scalar

8
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why is displacement a vector quantity?

it has a magnitude (distance) and direction

9
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why is distance a scalar quantity?

it only has a magnitude

10
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what is a vector?

any physical quantity that has a direction as well as a magnitude

11
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what is a scalar?

any physical quantity that is not direction

12
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what are examples of vector quantities?

  • velocity

  • acceleration

  • force

  • displacement

13
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what are examples of scalar quantities?

  • mass

  • density

  • energy

  • distance

14
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is velocity a vector or scalar quantity?

vector

15
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why is velocity a vector quantity?

it has a magnitude (speed) and direction

16
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is force a vector or scalar quantity?

vector

17
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why is force a vector quantity?

it has a magnitude (force) and direction (denoted by positives and negatives)

18
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is acceleration a vector or scalar quantity?

vector

19
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how do we represent vectors?

  • arrow

  • arrow size = vector magnitude

  • arrow direction = vector direction

20
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what do arrows represent?

vectors

21
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for vectors, what does arrow size represent?

the size (magnitude) of the vector

22
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for vectors, what does arrow direction represent?

the direction of the vector

23
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how do we represent the vector magnitude?

changing the size of the arrow proportionality

24
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how do we represent the vector direction?

direction of arrow

25
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what is velocity?

speed in a given direction

26
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what is force?

  • rate of change of momentum

  • the product of the object’s mass and acceleration

27
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what is acceleration?

rate of change of velocity

28
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how can velocity be represented?

using arrows (vectors)

29
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how can force be represented?

using arrows (vectors)

30
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how can acceleration be represented?

using arrows (vectors)

31
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AB = ?

OB - OA (b - a)

32
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OB = ? (when you know AB and OA)

OB = OA + AB

33
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where is the resultant force of this force diagram?

figure 4

here figure 4

34
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what is a scale diagram?

here figure 4

35
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how do you find the resultant force on a scale diagram?

here figure 4

36
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what is the resultant?

combined effect

37
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can you find the resultant of scalars or vectors?

vectors

38
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which physical quantity can you find the resultant of - scalars or vectors?

vectors

39
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how do you find the resultant when vectors are acting in the same direction?

adding them

here

40
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how do you find the resultant when vectors are acting in opposite directions?

  • if vectors are acting in completely opposite directions (180°), add them, with the direction of resolution marked

  • if two vectors are perpendicular, use a right angled triangle and pythagoras’s theorem

  • if two or more vectors aren’t perpendicular, find the horizontal and vertical components

41
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how do you find the resultant when vectors are acting in completely opposite directions (180°)?

  • assign the direction of resolution so you know which direction is positive

  • add them

here

42
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how do you find the resultant of two perpendicular vectors?

using phythagoras’s theorem (where the resultant is the hypotenuse)

here

43
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how do you find the resultant of two or more vectors that aren’t perpendicular?

find the horizontal and vertical components

44
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how do you find the bearing using the resultant displacement?

trig

here

45
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what does it mean to resolve a vector into its perpendicular components?

to find the horizontal and vertical component of the angled vector using trig

here

46
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how do you resolve a vector into its perpendicular components?

here

47
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how do you find the horizontal component of a vector?

here

48
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how do you find the vertical component of a vector?

here