A charged particle carrying charge 1 \\mu{C} is moving with velocity (2\stackrel{\^}{{i}}+3 \stackrel{\^}{{j}}+4 \stackrel{\^}{{k}}) {ms}^{-1}. If an external magnetic field of (5 {i^{\^}}+3 {j^{\^}}-6 {k^{\^}}) \\times10^{-3} {T} exists in the region where the particle is moving then the force on the particle is \overrightarrow{{F}} \\times10^{-9} {N}. The vector \overrightarrow{{F}} is : [3 Sep 2020 Shift 1]

Correct Answer is : −30^i+32^j−9^k

-0.30\stackrel{\^}{{i}}+0.32 \stackrel{\^}{{j}}-0.09 \stackrel{\^}{{k}}

-300 \stackrel{\^}{{i}}+320 \stackrel{\^}{{j}}-90 \stackrel{\^}{{k}}

-30 \stackrel{\^}{{i}}+32\stackrel{\^}{{j}}-9 \stackrel{\^}{{k}}

-3.0\stackrel{\^}{{i}}+3.2 \stackrel{\^}{{j}}-0.9 \stackrel{\^}{{k}}

Magnetic Effects of Current and Magnetism Part 1

Section: Physics

Question : 23 of 100

Marks: +1, -0

A charged particle carrying charge 1µC is moving with velocity (2

) ms−1. If an external magnetic field of (5

−6

)×10−3 T exists in the region where the particle is moving then the force on the particle is

→

×10−9 N. The vector

→

is :

[3 Sep 2020 Shift 1]

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