The force from the magnetic field is found from the formula F = qvB
F = (1.6 X 10-19)(5.3 X 104)(.8) = 6.784 x 10-15 N in the negative y direction (from the right hand rule)
The force from the electric field is found from the formula F = qE
F = (1.6 X 10-19)(42400) = 6.784 X 10-15 N in the negative y direction (E field point up for a positive charge, thus is pulls down for a negative charge.
Since we have two negative y forces, the sum is 6.784 X 10-15 + 6.784 X 10-15 = 1.36 X 10-14 N
Since it is in the negative direction, this value is closest to your choice C, -1 X 10-14 N
by the rule of cross product it is clear that the magnetic force
is in the y-direction [ i x (-k) = j ]
and the electric force is also in the +ve y-direction
So initial force = -e[(vB) + E]j = 135680*10-19N
A uniform magnetic field of magnitude 0.80 T in the negative z-direction is present in a region of space. A uniform electric field is also present. An electron that is projected with an initial velocity v0 = 9.1 × 104 m/s in the positive x-direction passes through the region without deflection. What is the electric field vector in the region?
A uniforin magnetic field of magnitude 0.80 T in the negative : direction is present in a region of space, as shown in the figure. A uniform electric field is also present and is set at 76.000 V/m in the ty direction. An electron is projected with an initial velocity 10 = 9.5 104 m's in the +x direction. The y component of the initial force on the electron is closest to which of the following quantities? (e = 1.60...
24/ Figure 20.3 notic feid of magnitude 0,80 T in the negative z-direction is present fset at 20,800 V/m in the positive y direction. An electron is projected velchy %. 26-10. m/s in the positive x-direction. The y-component of space A uniform electric field is also present. In Figure 20.3, the napítil ฮ่ากเนfice on the electron is closest to: Air
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