Motion Flashcards

1
Q

what is instantaneous speed

A

it is the speed of the car over a very short interval of time.

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2
Q

How do you calculate instantaneous speed

A

drawing a tangent to the graph and calculate the gradient of the tangent

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3
Q

What does this graph imply

A

A) stationary object
B) constant + speed
C) constant - speed
D) changing speed, slow to fast
E) changing speed, fast to slow
F) constant speed

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4
Q

what is the gradient of a distance-time graph?

A

∆d / ∆t = speed

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5
Q

what do displacement-time graphs represent

A

the gradient represents the velocity of an object.

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6
Q

what is the definition of velocity

A

it is the rate of change of displacement per unit time

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7
Q

What is the definition of speed

A

it is the rate of change of distance per unit time

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8
Q

what is the formula and units for acceleration

A

a = ∆v / ∆t units: ms-2

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9
Q

What is the gradient of a velocity-time graph?

A

∆v / ∆t = a

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10
Q

what do these velocity-time graphs represent

A
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11
Q

What does the AREA of a velocity-time graph represent?

A

ms-1 x s = m

from v x t = s

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12
Q

define stopping distance

A

it is the total distance travelled from when the driver first sees a reason to stop, to when the vehicle stops

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13
Q

what are the two components of stopping distance

A

thinking distance + braking distance = stopping distance

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14
Q

define thinking distance

A

the distance travelled between the moment when you first see a reason to stop, to the moment when you use the brake.

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15
Q

define braking distance

A

the distance travelled from the time the brake is applied until the vehicle stops

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16
Q

what is the formula for thinking distance?

A

thinking distance = speed x reaction time

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17
Q

when is an object said to be in free fall?

A

when an object is accelerating under gravity, with no other force acting on it

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18
Q

what is implied when an object is thrown

A
  • the vertical velocity changes due to gravity
  • horizontal velocity remains constant
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19
Q

why does the horizontal velocity of the projectile remain constant

A

the acceleration of free fall is vertically downwards, the component of this acceleration in the horizontal direction is 0

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20
Q

how can we calculate the actual velocity of a projectile

A
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21
Q

when an object is fired at an angle θ how can the motion be analysed

A

splitting the force into components

vx= v(cos(θ))

vy= v(sin(θ))

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22
Q

how can we use an electromagnet and trapdoor to calculate g

A
  • an electromagnet holds a small steel ball above a trapdoor
  • when current is switched off, a timer is triggered,
  • the ball falls
  • when it hits the trapdoor, the electrical contact is broken and the timer stops.
    • calculate g from height and time taken
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23
Q

example of electromagnet and trapdoor practical

A
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24
Q

how can we use Light Gates to calculate g

A
  • two light beams, one above the other, with detectors connected to a timer
  • when the ball falls through the first beam, it interrupts light and timer starts
    • when the ball falls through the second a known distance the timer stops
25
how can we use **pictures** to calculate **g**
* a steel ball is dropped from test next to a metre rule, its fall is recorded on video * the position of the ball at regular intervals is then determined by examine the recording
26
example of using **pictures** to calculate **g**
27
define weight
the gravitational force acting on an object through its centre of mass
28
define drag
frictional force that opposes the motion of the object in fluid * speed ∝ drag2 * increased cross sectional area increases drag
29
define upthrust
an upward buoyancy force acting on an object when it is in a liquid
30
representing an object on a slope
31
terminal velocity
when the drag force on an object is equal and opposite to the weight of the object, there is no resultant force and therefore the speed remains constant
32
define moment
the moment of a force is the turning effect of a force about some axis or point * moment = force x perpendicular distance of the line of action of the force or point of rotation * moment = Fx
33
principle of moments
for a body in rotational equilibrium, the sum of the anticlockwise moments is equal to the sum of clockwise moments about the same point
34
define couple
two forces must be parallel and along different lines in the opposite direction
35
define torque
the moment of a couple is known as a toque it is defined as * torque of a couple = one of the forces x perpendicular separation between the forces = Fd
36
define pressure
the normal force exerted per unit cross-sectional area * p = F/A * calculate pressure in liquids * p(ressure) = hpg * h - height of the liquid column * p - density * g - gravity
37
archimedes principle
the upthrust exerted on a body immersed in a fluid whether fully or partially submerged is equal to the weight of the fluid that the body displaces
38
upthrust formula
upthrust = Axpg A - area x - depth p - density g - gravity
39
what is work done
work done = force x distance moved in the direction of the force W = Fx
40
principle of conservation of energy
the total energy of a closed system remains constant: energy can never be created or destroyed, but it can be transferred from one form to another
41
energy exchange
Ek = ½mv2 GPE Ep = mgh mgh = ½mv2 gh = ½v2
42
define power
power is the rate of work done p = w/t p- power w - work done t - time
43
power and motion
* a constant force F moves the car a distance x in a time t * work done by the force W = Fx * P= w/t = Fx/t * (x/t) = velocity * P = Fv
44
efficiency formula
efficiency = ( useful output energy / total output energy ) x 100
45
tensile and compressive forces
* forces that produce extension are known as tensile forces * forces that shorten an object are known as compressive forces * a helical spring undergoes tensile deformation when tensile forces are exerted * similarly compressive deformation occurs when compressive forces are exerted
46
hookes law
* the extension of the spring is directly proportional to the force applied as long as the elastic limit of the spring is not exceeded * F = kx * k - force constant which is a measure of the stiffness of a spring
47
describe the force extension graph
* straight line from the origina up to the elastic limit (A) * in this region it undergoes elastic deformation, will therefore return to its original length when the force is removed * beyond A is plastic deformation: permanent structural changes to the spring occur and doesnt return to its original state * area under graph = work done
48
elastic potential energy
E = ½Fx = ½(kx) \* x F - force producing an extension x E = ½kx2
49
tensile stress
* defined as the force applied per unit cross-sectional area of the wire * tensile stress = force/cross-sectional area * *σ = F/A*
50
tensile strain
defined as the fractional change in the original length of the wire tensile strain = extension/original length Ɛ = x/L
51
* stress ∝ strain from the origin to P, the limit of proportionality * E represents the elastic limit * elastic deformation occurs up to the elastic limit and plastic deformation beyond that * y1 and y2 are upper and lower yield points ,where material extends rapidly * UTS , ultimate tensile strength is the maximum stress that a material can withstand when being stretched before it breaks
52
young modulus
the ratio of stress to strain for a particular material is a constant and is known as its young modulus, E. young modulus = tensile stress/ tensile strain E = *σ / Ɛ*
53
newtons first law
an object will remain at rest or continue to move with constant velocity unless acted upon by a resultant force.
54
newtons third law of motion
when two objects interact, they exert equal and opposite forces on each other
55
momentum
product of mass and velocity p = mv
56
principle of conservation of momentum
for a system of interacting objects, the total momentum in a specified direction remains constant, as long as no external forces act on the system
57
what is the difference between perfectly elastic and inelastic collisions
58
newtons second law
the net force acting on an object is directly proportional to the rate of change of its momentum and is in the same direction F = P/t F is the net force, P is the change in momentum over time interval t
59
F = ma for momentum
* F = ma * a = (v-u)/t * F = m(v-u)/t * F = (mv-mu)/t * F = p/t