Refer to diagram 2. Two "infinite" wires are parallel to the z axis: - Wire 1 passes through the positive y-axis, carrying current /1 into the page. - Wire 2 passes through the positive x-axis, carrying current /2 out of the page. Negative charge -q moves at velocity v in the positive z-direction along the z-axis (out of the page). At the instant q passes through the origin, the direction of the net force on the charge is in the x-y plane, and can be represented by a vector that starts at the origin and points o along the positive y-axis o into the fourth quadrant o along the negative x-axis o along the negative y-axis o into the second quadrant
Refer to diagram 2. Two "infinite" wires are parallel to the z axis: - Wire 1 passes through the positive y-axis, carrying current /1 into the page. - Wire 2 passes through the positive x-axis, carrying current /2 out of the page. Negative charge -q moves at velocity v in the positive z-direction along the z-axis (out of the page). At the instant q passes through the origin, the direction of the net force on the charge is in the x-y plane, and can be represented by a vector that starts at the origin and points o along the positive y-axis o into the fourth quadrant o along the negative x-axis o along the negative y-axis o into the second quadrant
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
Transcribed Image Text:Refer to diagram 2.
Two "infinite" wires are parallel to the z axis:
- Wire 1 passes through the positive y-axis, carrying current /1 into the page.
- Wire 2 passes through the positive x-axis, carrying current /2 out of the page.
Negative charge -q moves at velocity v in the positive z-direction along the z-axis (out of the page).
At the instant q passes through the origin, the direction of the net force on the charge is in the x-y plane, and can be
represented by a vector that starts at the origin and points
o along the positive y-axis
O into the fourth quadrant
o along the negative x-axis
o along the negative y-axis
o into the second quadrant
o into the first quadrant
o no force is felt by the charge
o along the positive x-axis
O into the third quadrant

Transcribed Image Text:Diagram 2
y
Wire 1
Wire 2
Expert Solution

Step 1
Given
Direction of current in wire 1 = into the page
Direction of current in the wire 2 = out of the page
Direction of motion of the positive charge q = +z axis.
Step 2
According to the right hand thumb rule, the direction of magnetic field due to the wire 1 at the origin is towards the - x axis, and the direction of magnetic field due to the wire 2 is in the -y axis, as a result the direction of the net magnetic field due to the two current carrying wires will be in the third quadrant.
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