[ T ] The fence vector F acting on a proton with all electric charge of 1 .6×10 -19 C (in coulombs) moving in a magnetic field B where the velocity vector v is given by F=1 .6×10 -19 ( v × B ) (here, v is expressed in meter per second, B is in tesla [ T ] , and F is in newtons [ N ] ). Find the force that acts on a proton that moves in the x y -plane at velocity v = 10 5 i + 10 5 j (in meters per second) in a magnetic field given by B = 0.3 j ).
[ T ] The fence vector F acting on a proton with all electric charge of 1 .6×10 -19 C (in coulombs) moving in a magnetic field B where the velocity vector v is given by F=1 .6×10 -19 ( v × B ) (here, v is expressed in meter per second, B is in tesla [ T ] , and F is in newtons [ N ] ). Find the force that acts on a proton that moves in the x y -plane at velocity v = 10 5 i + 10 5 j (in meters per second) in a magnetic field given by B = 0.3 j ).
[
T
]
The fence vector
F
acting on a proton with all electric charge of
1
.6×10
-19
C
(in coulombs) moving in a magnetic field
B
where the velocity vector
v
is given by
F=1
.6×10
-19
(
v
×
B
)
(here,
v
is expressed in meter per second,
B
is in tesla
[
T
]
, and
F
is in newtons
[
N
]
). Find the force that acts on a proton that moves in the
x
y
-plane at velocity
v
=
10
5
i
+
10
5
j
(in meters per second) in a magnetic field given by
B
=
0.3
j
).
Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.
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