The Collective Honors physics knowt

0.0(0)
learnLearn
examPractice Test
spaced repetitionSpaced Repetition
heart puzzleMatch
flashcardsFlashcards
Card Sorting

1/431

Study Analytics
Name
Mastery
Learn
Test
Matching
Spaced

No study sessions yet.

432 Terms

1
New cards

Instantaneous velocity

average velocity over infinitesimally small time interval

2
New cards

Tangent line

straight line connecting a pair of infinitely close points on a curve

3
New cards

Time derivative

rate of value a function changes over time

4
New cards

acceleration

vector that is a derivative of velocity (m/s²)

5
New cards

constant accelerated motion

motion w/ constant acceleration

6
New cards

Instantaneous acceleration

average acceleration over infinitesimally small interval

7
New cards

Equations of motion

equations that describe an object’s displacement and velocity when acceleration is constant

8
New cards

v = vi + at

Equation of motion (velocity)

9
New cards

C, B, D, F, G, A, E

Unscramble these terms in order of their derivatives:

A: crackle

B: velocity

C: position

D: acceleration

E: pop

F: jerk

G: snap

10
New cards

a = delta v/ delta t

acceleration equation

11
New cards

v= at + vi

velocity vs. time slope intercept formula

12
New cards

negative velocity

if one were to take the tangent of a point on the descending part of the curve on this position vs. time graph, what would be the velocity

<p>if one were to take the tangent of a point on the <em>descending</em> part of the curve on this <em>position vs. time</em> graph, what would be the velocity</p>
13
New cards

0 velocity

if one were to take the tangent of a point on the peak part of the curve on this position vs. time graph, what would be the velocity

<p>if one were to take the tangent of a point on the <em>peak</em> part of the curve on this <em>position vs. time</em> graph, what would be the velocity</p>
14
New cards

positive velocity

if one were to take the tangent of a point on the acsending part of the curve on this position vs. time graph, what would be the velocity?

<p>if one were to take the tangent of a point on the <em>acsending</em> part of the curve on this <em>position vs. time</em> graph, what would be the velocity?</p>
15
New cards

negative acceleration

if one were to take the tangent of a point on the descending part of the curve on this velocity vs. time graph, what would be the acceleration?

<p>if one were to take the tangent of a point on the <em>descending</em> part of the curve on this <em>velocity vs. time</em> graph, what would be the acceleration?</p>
16
New cards

0 acceleration

if one were to take the tangent of a point on the peak part of the curve on this velocity vs. time graph, what would be the acceleration?

<p>if one were to take the tangent of a point on the <em>peak</em> part of the curve on this <em>velocity vs. time</em> graph, what would be the acceleration?</p>
17
New cards

acceleration is positve

if one were to take the tangent of a point on the acsending part of the curve on this velocity vs. time graph, what would be the acceleration?

<p>if one were to take the tangent of a point on the <em>acsending</em> part of the curve on this <em>velocity vs. time</em> graph, what would be the acceleration?</p>
18
New cards

acceleration

the slope for a velocity vs.time graph is

19
New cards

object faced down

if one were to take the tangent of a point on the descending part of the curve on this acceleration vs. time graph, what would be the jerk?

<p>if one were to take the tangent of a point on the <em>descending</em> part of the curve on this <em>acceleration vs. time</em> graph, what would be the jerk?</p>
20
New cards

no jerk

if one were to take the tangent of a point on the peak part of the curve on this acceleration vs. time graph, what would be the jerk?

<p>if one were to take the tangent of a point on the <em>peak</em> part of the curve on this <em>acceleration vs. time</em> graph, what would be the jerk?</p>
21
New cards

Object faced up

if one were to take the tangent of a point on the ascending part of the curve on this acceleration vs. time graph, what would be the jerk?

<p>if one were to take the tangent of a point on the <em>ascending</em> part of the curve on this <em>acceleration vs. time</em> graph, what would be the jerk?</p>
22
New cards

position

a measurement of where an object is at a particular time in respect to a reference point

23
New cards

Displacement

object’s change of position

24
New cards

Distance traveled

total length of path between two positions

25
New cards

change in d = df - di

displacement equation

26
New cards

scalar quantity

quantity with now direction but magnitude/size

27
New cards

vector quantity

quantity having both magnitude and direction

28
New cards

d = (x)x^ + (y)y^

components

29
New cards

IdI = sqrt((x)²+(y)²)

displacement

30
New cards

Resultant

vector that is a sum of two or more vectors

31
New cards

motion diagram

displays object’s position at equal increments in time

32
New cards

Dot diagram

motion diagram where object is represented by a dot

33
New cards

uniform motion

straight line motion when change interval is equal

34
New cards

nonuniform motion

position dose not change the same amount

35
New cards

position graph

position as a function of time

36
New cards

velocity

a measure of amount of change in position at specified time

37
New cards

speed

measurement of distance traveled in amount of time

38
New cards

v = delta d/delta t

velocity slope equation

39
New cards

d = vt +di

slope intercept form for position vs. time graph

40
New cards

displacement

area under velocity vs. time graph

41
New cards

negative

If an object is returning to it’s original position, the velocity will be ____

42
New cards

equal, opposite

If two non-zero vectors are added together, and the resultant vector is zero, what must be true of the two vectors?

they have ___ magnitude and ___ direction

43
New cards

integral

the area under a curve under a graph

44
New cards

delta d= vit+1/2at2

equation of motion for displacement

45
New cards

free fall

the falling motion of an object without resistance under the influence of Earth’s gravity

46
New cards

acceleration due to gravity

the constant acceleration towards the center of Earth experienced by a body in free fall near Earth’s surface

47
New cards

delta y= vit+1/2gt2

equations of motion for free fall (product is displacement in the y-direction)

48
New cards

v=vi+gt

Equations of motion free fall (product is velocity)

49
New cards

v=(x)x^+(y)y^

velocity in components

50
New cards

sqrt((x)²+(y)²)

velocity’s magnitude

51
New cards

independent

horizontal and vertical components are _________ of each other

52
New cards

x, y

when adding two velocities, it is like displacement. Add_______ to x and ______ to y to make components for resultant vector

53
New cards

Pythagorean theorem

when you add two resultant vectors, what equation will you use?

54
New cards

projectile

object moving through air that is only affected by gravity

55
New cards

projectile motion

combo of uniform motion parallel to earth’s surface and free-fall motion perpendicular to earth’s surface

56
New cards

separating

projectile motion is analyzed by ______ the two-dimensions into separate dimensions

57
New cards

uniform, does not

horizontal motion is _______ and velocity __________ change

58
New cards

free-fall, increases

vertical motion is ___________ and __________ if going down

59
New cards

t

accelerated motion that is a parabola will have a _____ x-axis

60
New cards

x

trajectory graph will have a _____ on the x axis

61
New cards

y(x)=ax²+bx+c

parabola problem

62
New cards

trajectory graph

2 dimensional dot plot that displays total trajectory

63
New cards

delta x= vxt

horizontal equation of motion

64
New cards

vy=viy+gt

Velocity equation of motion with answer as vertical velocity component

65
New cards

delta y = viyt + ½gt²

Velocity equation of motion with vertical displacement component as the answer

66
New cards

x

trajectory is a quadratic function of __

67
New cards

t

Change in y position is a quadratic function of __

68
New cards

delta x, vx, t

X motion variables

69
New cards

delta y, g, t, vy, viy

y motion variables

70
New cards

viy=0

If an object is launched horizontally off a table, then _____

71
New cards

0

If launched upwards, and object’s y velocity at maximum ______

72
New cards

constant

vx is ______

73
New cards

vy

viy and vy are the same absolute value, but ___ is negative

74
New cards

uniform circular motion

The motion observed when an object travels in a circular path at constant speed

75
New cards

constant, changes

in uniform circular motion, the magnitude of velocity is _____, and velocity _______

76
New cards

Centripetal vector

A vector quantity that is always directed towards the center of the circle

77
New cards

centripetal acceleration

acceleration of an object in uniform circular motion

78
New cards

ac = v²/R

centripetal acceleration equation

79
New cards

oscillatory motion

any motion in which an object repeats the same pattern of motion while repeatedly returning to the same position

80
New cards

x=Rcos((v/R)t)

oscillatory motion x equation

81
New cards

The area is greater under car 2’s graph

Car 2 has a larger displacement. How would you find this out?

<p>Car 2 has a larger displacement. How would you find this out?</p>
82
New cards

y= Rsin((v/R)t)

oscillary motion y equation

83
New cards

It would take longer because no outside velocity besides free fall is affecting them and deceleration is directly related to the speed.

If a student throws up a ball with twice it’s initial speed, how would the air time change?

84
New cards

the point, after

When a problem asks for the instantaneous value from a graph, you should take the _____ and the point _____ it

85
New cards

There is gravitational acceleration to speed it up

Why do objects fall faster on earth than in a vaccuum?

86
New cards

Split it into a triangle and rectangle and add the two values together

if you’re looking for the displacement under a graph and you encounter a irregular shape, you should ____

87
New cards

ΣF=ma

Newton’s seconds law of motion (force)

88
New cards

Newton’s first law of motion

a law that states that an object remains at rest or continue with uniform motion in a straight line unless some action causes a change in motion

89
New cards

ΣF= delta p/ delta t

Newton’s Seconds Law of motion with momentum

90
New cards

p= mv

Momentum equation

91
New cards

Inertia

object’s resistance to change

92
New cards

Mass

measure of object’s inertia (measured in the SI unit of kg)

93
New cards

Force

The cause of a change in motion or change in shape resulting from the unopposed interaction between two objects

94
New cards

net force

vector sum of all net forces

95
New cards

momentum

product of mass and velocity of an object; represents object’s total quantity of motion

96
New cards

Newton’s third law of motion

interaction between two objects can be represented as forces having equal magnitude and opposite directions

97
New cards

Third Law pair

the two related action-related forces described by newton’s third law

98
New cards

Contact Force

an interaction between objects due to direct contact with each other

99
New cards

noncontact force (field force)

interaction between two objects that are separated by some distance

100
New cards

gravitational force (gravity)

the noncontact attractive interaction between tow objects having mass