Thermal Physics Flashcards

1
Q

define internal energy

A

sum of randomly distributed kinetic energy and potential energy of all particles in a body

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2
Q

how can internal energy of a system be increased?

A

heating, thermal energy transfer

doing work, energy transfer as a result of a force moving

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3
Q

what is the first law of thermodynamics?

A

internal energy of a system increases if a system is heated or work is done on the system by an external force (or decreased of cooled or does work against external force)

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4
Q

define specific heat capacity and what a high specific heat capacity means for a material

A

energy required to raise 1kg of the material by 1’C/1K without any change of state

high specific heat capacity = lots of energy myst be transferred to raise temperature

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5
Q

how can specific heat capacity be determined by electrical method?

A
  • immersion heater placed into a cavity of a block of material and thermometer placed in other
  • block heated for measured length of time and temperature change recorded
  • power of heater calculated
  • energy transferred (Q) by heater calculated from power x time
  • c = Q / (m•dT)
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6
Q

how could accuracy of electrical method to determine specific heat capacity be improved?

A

use of thick insulation around block, using ammeter/thermometer with higher resolution, heating for longer as greater dT reduces percentage uncertainty

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7
Q

what are the changes in internal energy as a metal block is being heated?

A

increased kinetic vibrational energy of atoms + as block slightly expands (work done on object by external force) potential energy of atoms increase

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8
Q

why is an induction hob better than a flame/conventional ring?

A

no heat transferred to surroundings, and when pan removed heating effect stops

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9
Q

how can specific heat capacity be determined through the method of mixtures?

A

•heat a solid object to 100’C in boiling water
•quickly transfer object to insulated beaker of room temperature water
•Energy transferred from brass to room temperature water: Q=m(solid)•c(solid)•(100-max temp room temp water reached)
•assuming no energy lost to surroundings, energy gained by water: Q=m(water)•c(water)•(max temp room temp water reached - initial temp of room temp water)
•therefore as Q values are equal: c(solid) =
m(water)•c(water)•(max water temp - initial) /
m(solid)•(100 - initial temperature)

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10
Q

how would final temperature of water be affected if specific heat capacity by method of mixtures experiment carried out in uninsulated cups?

A

final temperature higher as, if water cooler than room temperature, water is heated by surroundings as well as hot solid

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11
Q

what is the main cause of inaccuracy in the determination of specific heat capacity by method of mixtures?

A

As water warms after solid placed in it, some of its energy will be lost through evaporation. Some will also be transferred through sides and base as insulation cannot be perfect. This is a systematic error which means the final temperature of water is too low.

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12
Q

how does dropping an object raise its temperature?

A

IF IT DOESN’T BOUNCE all of its kinetic energy on reaching the ground is converted to internal energy which raises temperature of object

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13
Q

how can specific heat capacity be determined by doing work?

A

INVERSION TUBE METHOD
•on inverting tube, lead shot gains additional gravitational potential energy, and as it falls gravitational potential energy converted to kinetic energy
•work done by bung to bring shot to rest = gravitational potential energy
•mcdT=Nmgh therefore c = Ngh / dT

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14
Q

is the value obtained for specific heat capacity from inversion tube method likely to be an underestimate or overestimate?

A

OVERESTIMATE
•not all lead shot will fall full distance
•some lead shots slide down sides so less work done than Nmgh
•some internal energy lost to bung and air

as c = Nmgh / mdT, if actual Nmgh value is smaller than theorised, c will be an overestimate

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15
Q

why is water used as the fluid in many cooling systems?

A

water has high specific heat capacity therefore lots of excess thermal energy can be removed from engine without water temperature getting too high

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16
Q

how can mass of liquid flowing through a system per second be calculated?

A

density of liquid x volume flow per second

17
Q

how can rate of energy transfer be calculated?

A

rate of mass flow x c x dT

rate of mass flow = density x rate of volume flow

18
Q

define specific latent heat of vaporisation

A

energy required to change 1kg of a liquid into 1kg of a gas with no temperature change

19
Q

define specific latent heat of fusion

A

energy required to change 1kg of a solid into 1kg of liquid with no temperature change

20
Q

what is boyle’s law?

A

volume of a fixed mass of gas at constant temperature is inversely proportional to its pressure

V ~ 1/p

21
Q

what is charle’s law?

A

volume of a fixed mass of gas at constant pressure is directly proportional to its KELVIN temperature

V ~ T

22
Q

what is the pressure law?

A

for a fixed mass of gas at constant volume, the pressure is directly proportional to the KELVIN temperature

p ~ T

23
Q

define absolute zero

A

atoms in a substance have effectively zero kinetic energy

24
Q

what is avagadro’s law?

A

equal volumes of gas, containing the same temperatures + pressures contain the same number of molecules

V ~ N

25
Q

define avagadro’s constant/ 1 mole

A

number of atoms in 12g of carbon-12

26
Q

when can pV / T = pV / T be used?

A

number of moles remains constant

27
Q

equation for work done by a gas expanding at constant pressure

A

W = p•dV

28
Q

what is brownian motion?

A

observable random movements of particles caused by the high speed thermal motion of liquid/gas molecules

29
Q

why do particles larger than 1 micro meter not display brownian motion?

A

they are hit by many molecules at once so imbalance of molecules hitting certain area is insignificant

30
Q

how does an increase in temperature effect brownian motion of particles?

A

increase in rapid erratic motion as air molecules are moving faster

31
Q

derive a term for average molecular kinetic energy

A
  • total random translational Ek = sum of individual Ek = 1/2mc(1)^2 + 1/2mc(2)^2 +…+ 1/2mc(N)^2
  • average translation Ek per molecule = [1/2mc(1)^2 + 1/2mc(2)^2 +…+1/2mc(N)^2] / N
  • OR 1/2m*[(c(1)^2 + c(2)^2 +..+ c(3)^2) / N]
  • (Crms)^2 = (c(1)^2 + c(2)^2 +…+ c(3)^2) / N
  • average translational Ek per molecule = 1/2m(Crms)^2
  • for monoatomic gas, vibrational and rotational Ek is negligible so average molecular kinetic energy = 1/2m(Crms)^2
32
Q

derive kinetic theory equation

A
  • molecule moving in 3 directions so C^2 = U^2 + V^2 + W^2
  • molecule collides with RHS only need to observe x-component of velocity(u) so momentum change = mu - (-mu) = 2mu
  • this molecule will hit RHS again after travelling to other side of and back in time = 2L / u
  • number of collisions with RHS in 1sec = u/2L
  • molecule momentum change per sec=mu^2/L
  • force = rate of change of momentum=mu^2/L
  • F.total = m/L*[u(1)^2 + u(2)^2 +…+ u(N)^2]
  • (Urms)^2=u(1)^2+u(2)^2+…+u(N)^2 so F.total = Nm(Urms)^2 / L
  • area=L^2, p=F/A so p=Nm(Urms)^2 / V (L^3)
  • (Crms)^2 = (Urms)^2 + ( Vrms)^2 + (Wrms)^2
  • (Urms)^2 = (Vrms)^2 =(Wrms)^2=1/3(Crms)^2
  • pV = 1/3Nm(Crms)^2
33
Q

what are the assumptions for kinetic theory model

A
  • gas molecules have negligible volume, Point particles
  • no intermolecular forced of Attraction
  • gas molecules move in Random direction
  • all collisions Elastic
  • Time between collisions is significantly larger than collision duration