GEN PHYSICS QUIZ Flashcards

1
Q

quantities that can be described completely b their magnitudes ANd appropriate units

A

SCALAR

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2
Q

Quantities that can be described by their magnitudes, and appropriate units and directions

A

VECTOR

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3
Q

5 scalar

A

MASS
TEMPERATURE
DISTANCE
SPEED
TIME

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4
Q

4 example vector

A

FORCE
DISPLACEMENT
VELOCITY
ACCELERATION

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5
Q

along the horizontal line

A

X

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6
Q

along the vertical line

A

Y

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7
Q

CENTER OF GRAPH

A

ORIGIN

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8
Q

sum of two or more vectors

A

RESULTANT VECTOR

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9
Q

R2=A2+B2

A

COMMUNITATIVE PROPERTY

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10
Q

kahit magkabaliktad ang a at b

A

COMMUNITATIVE PROPERTY

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11
Q

A+B=B+A

A

COMMUNITATIVE PROPERTY

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12
Q

(A+B)+C=A+(B+C)

A

ASSOCIATIVE PROPERTY

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13
Q

TWO GRAPHICAL METHODS

A

PARALLELOGRAM METHOD
POLYGON METHOD

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14
Q

TWO ANALYTICAL METHODS

A

LAWS OF SINES AND COSINES
COMPONENT METHOD

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15
Q

same with the parallelogram method and polygon method, except that instead of determining the magnitude and directions of the resultant vector by actual measurement,theyare computed using these laws

A

LAWS OF SINE AND COSINES

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16
Q

formula for laws of sines and cosines

A

R2=a2+B2-2ABcostheta

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17
Q

DEGREE FORMULA LAWS OF SINES AND COSINES

A

b/sin theta=r/sin theta

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18
Q

for two vectors in same direction the angle is?

A

ZERO

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19
Q

the direction of the resultant with zero angle is?

A

SAME DIRECTIONS

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20
Q

the angle of the resultant with oposite direction

A

180 degrees

21
Q

DIRECTION OF oppostite direction resuktant

A

DIRECTION OF LARGER VECTOR

22
Q

the angle of the two vectors perpendicular to each toher

A

PHYTAGOREAN THEOREM

23
Q

use of vectors in life

A

GIVING DIRECTIONS
WALKING
STROLLING
ROAD SIGNS

24
Q

SINGLE vector divided into two

A

COMPONENTS

25
Q

process of splitting vector

A

RESOLUTION

26
Q

for all units in horizontal

A

X=

27
Q

for all units vertical

A

Y=

28
Q

Sometimes, it is needed to subtractonevectorfrom another.

A

VECTOR SUBTRACTION

29
Q

if positive north is in subtraction

A

MAKE IT NEGATIVE SOUTH

30
Q

formula for vector subtraction

A

A-B=A+(-B)

31
Q

scalar in multiplication

A

K

32
Q

vector in multiplication

A

V

33
Q

The product of k and v, written as kV,is a vector.

A

VECTOR MULTIPLICATION

34
Q

formula for force

A

F=ma

35
Q

m in force is

A

MASS (SCALAR)

36
Q

a in force is

A

ACCELERATION (VECTOR)`

37
Q

If we multiply both vectors it can be scalar by the use of

A

DOT PRODUCT

38
Q

formula for multiplication of vectors (X)

A

A.B=[a] [b] cos theta

39
Q

If we multiply both vectors it can also be another vectors by the use of

A

CROSS MULTIPLICATION

40
Q

formula for multiplication of vectors (Y)

A

A x B = [a] [b] sin theta

41
Q

can be communitative property in vector multiplication

A

X AXIS

42
Q

cannot be communitative property in vector multiplication

A

Y AXIS

43
Q

It considers the Z axis by making it in 3 dimensional model.

A

VECTOR IN SPACE

44
Q

y axis in space

A

J

45
Q

x axis in space

A

i

46
Q

Z AXIS IN SPACE

A

k

47
Q

formula for vector in space

A

R^2= i^2 + j^2 + k^2

48
Q

if in x axis

A

RCOS

49
Q

if in y axis

A

RSIN