A 0.301 T magnetic field in a mass spectrometer causes an isotope of sodium to move in a circular path with a radius of 0.07 m. The charge on an ion is 1.60218
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A 0.361 T magnetic field in a mass spectrometer causes an isotope of sodium to move in a circular path with a radius of 0.077m. The charge on an ion is 1.60218x10^-19C. If the ions are moving with a speed of 10500m/s, what is the isotope's mass? Answer in units of kg.
ans
e/m = v/Br;
e*B*r/v = m;
m = 4.23* 10^-25 kg
The only force that can make the isotope move in a circular path is the magnetic force, which in this case must be acting perpendicular to the direction of motion at any instant, since the particle is moving in a circle with constant speed.
So equating centripetal force to the magnetic force,
(m*v*v)/r = q*v*B
where m is mass of the isotope, v is its speed, r is the radius in which it is moving, q is its charge, B is the magnetic field
which gives m = 1.596x10^(-25) kg
A 0.301 T magnetic field in a mass spectrometer causes an isotope of sodium to move...
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shown schematically in the figure below. The electric field between
the plates of the velocity selector is 915 V/m, and the magnetic
fields in both the velocity selector and the deflection chamber
have magnitudes of 0.940 T. Calculate the radius r of the path for
a singly charged ion with mass m = 2.28 ✕ 10−26 kg. mm
Consider the mass spectrometer shown schematically in the figure below. The electric field between the plates of the...