An electron moving in a magnetic field induces the magnetic B =
5.10-3T, in the direction that matches the unidirectional magnetic field line α = 60o
. Energy of
electron is equal to W = 1.64.10-16J. In this case
... the magnetic force is
F=qvBsin60°F=qvB\sin60°F=qvBsin60°
E=mv2/2→v=2E/m=E=mv^2/2\to v=\sqrt{2E/m}=E=mv2/2→v=2E/m=
=2⋅1.64⋅10−16/9.1⋅10−31=18.98⋅106(m/s)=\sqrt{2\cdot 1.64\cdot10^{-16}/9.1\cdot10^{-31}}=18.98\cdot10^6(m/s)=2⋅1.64⋅10−16/9.1⋅10−31=18.98⋅106(m/s)
F=qvBsin60°=F=qvB\sin60°=F=qvBsin60°=
=1.6⋅10−19⋅18.98⋅106⋅5⋅10−3⋅sin60°=1.3⋅10−14(N)=1.6\cdot10^{-19}\cdot18.98\cdot10^6\cdot 5\cdot10^{-3}\cdot \sin60°=1.3\cdot10^{-14}(N)=1.6⋅10−19⋅18.98⋅106⋅5⋅10−3⋅sin60°=1.3⋅10−14(N)
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