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Physics marathon (hsc) (3 Viewers)
- Thread starter nerdasdasd
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dawooddaman
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Looks like everyone asleep or studying, last advice this year’s paper will be heavily based on ITI so study hard and GL, hope you all do well but not as well as me =P
nerdasdasd
Dont.msg.me.about.english
What's ITI? Good luck to everyone
Ideas to implementationWhat's ITI? Good luck to everyone
dawooddaman
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LOL I just finished revising the 4 modules and I completely forgot all of them
Why iti?
lemon1
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The significance??? I only know how he did it! lmao, will a significance be understanding cathode rays better...?
how could you be so sure it's going to be Ideas to implementation heavy?
Significance
In some experiments, the charge-to-mass ratio is the only quantity that can be measured directly. Often, the charge can be inferred from theoretical considerations, so that the charge-to-mass ratio provides a way to calculate the mass of a particle.
Often, the charge-to-mass ratio can be determined from observing the deflection of a charged particle in an external magnetic field. The cyclotron equation, combined with other information such as the kinetic energy of the particle, will give the charge-to-mass ratio. One application of this principle is the mass spectrometer. The same principle can be used to extract information in experiments involving the Wilson cloud chamber.
The ratio of electrostatic to gravitational forces between two particles will be proportional to the product of their charge-to-mass ratios.
wikipedia
also, did Thompson turn off the magnetic field or the electric field after balancing them?
after a bit of googling I'm getting alot of different answers :/
In some experiments, the charge-to-mass ratio is the only quantity that can be measured directly. Often, the charge can be inferred from theoretical considerations, so that the charge-to-mass ratio provides a way to calculate the mass of a particle.
Often, the charge-to-mass ratio can be determined from observing the deflection of a charged particle in an external magnetic field. The cyclotron equation, combined with other information such as the kinetic energy of the particle, will give the charge-to-mass ratio. One application of this principle is the mass spectrometer. The same principle can be used to extract information in experiments involving the Wilson cloud chamber.
The ratio of electrostatic to gravitational forces between two particles will be proportional to the product of their charge-to-mass ratios.
wikipedia
also, did Thompson turn off the magnetic field or the electric field after balancing them?
after a bit of googling I'm getting alot of different answers :/
RishBonjour
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YAYAYAYAYYAYAYAYAYYAYAYAYAYAYAYAYAYAYYAYAYAYAYYAYAYAYA for physics YAYAYAYAYAYAYAYYAYA
finished motors. time for ideas now!
significance of JJ thompshon--> read it somewhere--> it was used on different metals, all had the same chare to mass ratio--> suggested a common subatomic particle
milikins oil experiment found the charge and mass
led to the development of plum pudding model.
finished motors. time for ideas now!
significance of JJ thompshon--> read it somewhere--> it was used on different metals, all had the same chare to mass ratio--> suggested a common subatomic particle
milikins oil experiment found the charge and mass
led to the development of plum pudding model.
Shadowless
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Thomson manipulated the strengths of both the electric and magnetic field until the beam passed through both fields undetected – they travelled in a straight line (this is known as the velocity selector)
F_B=F_E→qvB=qE→v=E/B
as the electric and magnetic fields can be calculated, then the velocity could also be determined
Thomson then removed the electric field and determined the radius of the circular path travelled by the particles
F_B=F_C→qvB=(mv^2)/r→q/m=v/Br
since v, B and r are all measureable quantities, the charge to mass ratio could easily be found
q/m=1.76×〖10〗^11 C.〖kg〗^(-1)
Thomson found the ratio to be about 1800 times greater than that of a hydrogen ion
from this, because neither charge nor mass could be found, he concluded that:
the charge on cathode rays was 1800 times greater than that of a hydrogen ion; or
the mass of cathode ray particles was 1800 times less than that of a hydrogen ion
from these results, Thomson assumed that the charge on them was similar in size to that on a hydrogen ion and calculated their mass to be 9.11 x 10-31 kg
the charge/mass ratio was the same no matter what material was used for the cathode, suggesting that cathode ray particles are fundamental particles
the velocity of the particles was much less than the speed of light
F_B=F_E→qvB=qE→v=E/B
as the electric and magnetic fields can be calculated, then the velocity could also be determined
Thomson then removed the electric field and determined the radius of the circular path travelled by the particles
F_B=F_C→qvB=(mv^2)/r→q/m=v/Br
since v, B and r are all measureable quantities, the charge to mass ratio could easily be found
q/m=1.76×〖10〗^11 C.〖kg〗^(-1)
Thomson found the ratio to be about 1800 times greater than that of a hydrogen ion
from this, because neither charge nor mass could be found, he concluded that:
the charge on cathode rays was 1800 times greater than that of a hydrogen ion; or
the mass of cathode ray particles was 1800 times less than that of a hydrogen ion
from these results, Thomson assumed that the charge on them was similar in size to that on a hydrogen ion and calculated their mass to be 9.11 x 10-31 kg
the charge/mass ratio was the same no matter what material was used for the cathode, suggesting that cathode ray particles are fundamental particles
the velocity of the particles was much less than the speed of light
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