Velocity of a charge moving in a magnetic field
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The problem states:
A particle with a charge of -5.90 * 10^-9 C is moving in a uniform magnetic field B(vector) = -(1.25 T) k (hat). The magnetic force on the particle is measured to be F(vector) = -(4.00 * 10^-7 N) i(hat) + (7.60 * 10^-7 N) j(hat).
1. Are there components of the velocity that are not determined by the measurement of the force?
Yes or No
2. Calculate the x-component of the velocity of the particle.
3. Calculate the y-component of the velocity of the particle.
4. Calculate the scalar product v(vector) * F(vector.
5. What is the angle between v(vector) and F(vector)? Give your answers in degrees.
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Solution Summary
The solution goes over a number of vector calculations including calculating the components and the angles between vectors.
Solution Preview
Please see the solution to your problem in the file 'Solution_Velocity_of_charge_mag_field.doc'.
Physics, Electricity, Magnetism and Waves
Year 2
velocity of a charge moving in a magnetic field
Hello,
I'm having difficulty understanding the whole vector notation thing and how to compute forces or velocities accordingly. Honestly, I need major help (this is the second time i take the course after failing the first time) so if anyone out ther can help 100% i'm willing to increase the bids..
Thank you.
The problem states:
A particle with a charge of -5.90 * 10^-9 C is moving in a uniform magnetic field B(vector) = -(1.25 T) k (hat). The magnetic force on the particle is measured to be F(vector) = -(4.00 * 10^-7 N) i(hat) + (7.60 * 10^-7 N) j(hat).
1. Are there components of the velocity that are not determined by the measurement of the force?
Yes or No
2. Calculate the x-component of the velocity of the particle.
3. Calculate the y-component of the velocity of the particle.
4. Calculate the scalar product ...
Purchase this Solution
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