Question
Can you answer both Pictures-Problems that are related?

Transcribed Image Text:In the previous question we found that the B and g fields induce a gravitational drift on the motion of the proton. We can stop this drift by applying an electric field to the
system. The electric field will also induce a drift, but if it oriented correctly, the two drifts will cancel. Select the appropriate direction of the electric field in order to
counteract the gravitational drift.
The figure below identifies the various directions.
O Out
Up
In
Left
→ Right
Down
A. Up
B. Down
C. Left
D. Right

Transcribed Image Text:Continuing with the previous problem... Assuming the electric field is oriented correctly to cancel the gravitational drift, find an expression for the required magnitude of
the electric field so the net drift of the proton is zero.
Hint: Equate the magnitude of the two drifts and solve for the electric field.
Maximum number of characters (including HTML tags added by text editor): 32,000
Show Rich-Text Editor (and character count)
Expert Solution

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
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