A mass spectrometer is being used to separate common oxygen-16 from the much rarer oxygen-18, taken from a sample of old glacial ice. (The relative abundance of these oxygen isotopes is related to climatic temperature at the time the ice was deposited.) The ratio of the masses of these two isotopes is 16 to 18, the mass of oxygen-16 is 2.66 · 10-26 kg, and they are singly charged and travel at 5,3 - 10° in a 1.15 T magnetic field. What is the separation, Ad = 2r, – 2r,, between their paths when they hit a target after traversing a semicircle?

A mass spectrometer is being used to separate common oxygen-16 from the much rarer oxygen-18, taken from a sample of old glacial ice. (The relative abundance of these oxygen isotopes is related to climatic temperature at the time the ice was deposited.) The ratio of the masses of these two isotopes is 16 to 18, the mass of oxygen-16 is 2.66 · 10-26 kg, and they are singly charged and travel at 5,3 - 10° in a 1.15 T magnetic field. What is the separation, Ad = 2r, – 2r,, between their paths when they hit a target after traversing a semicircle?

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A mass spectrometer is being used to separate common oxygen-16 from the much rarer oxygen-18, taken from a sample of old glacial ice. The ratio of the masses of these two ions is 16 to 18, and the mass of oxygen-16 is 2.66×10^−26 kg. They are both singly charged, and they both travel at 4.84×10^6 m/swhen they enter the mass spectrometer with a 1.11T magnetic field that is perpendicular to the particle velocity. What is the separation between their paths, in meters, when they hit a target after traversing a semicircle?
The diagram shows a mass spectrometer used for measuring the masses of isotopes. It consists of an ion generator and accelerator, a velocity selector and an ion separator, all in a vacuum. In one experiment, tin ions, each of which carries a charge +1.6 × 10-19C, are produced in the ion generator and are then accelerated by a p.d. of 20kV. Tin has a number of isotopes, two of which are tin-118 (118Sn) and tin-120 (120Sn). (c.) After selection, the ions are separated using a magnetic field on its own, as shown in the diagram.(i.) Name the trajectory of the ions in the ion separator. Explain your answer.(ii.) Show that the radius of the trajectory is directly proportional to the mass of the ion.(iii.) On the ion separator, draw the trajectories of the two isotopes of tin tillthey strike the photographic plate P. Label your diagram.Explain why they strike the plates at different points.
What must be the magnitude of a uniform electric field if it is to have the same energy density as that possessed by a 0.50 Tmagnetic field? (V/m)
Use the following constants if necessary. Coulomb constant, k=8.987×109N⋅m2/C2. Vacuum permittivity, ϵ0=8.854×10−12F/m. The magnitude of the Charge of one electron, e=−1.60217662×10−19C. Mass of one electron, me=9.10938356×10−31kg. Unless specified otherwise, each symbol carries its usual meaning. For example, μC means microcoulomb. A line of charge of length L=12m with charge density λ=48.0μC/m lies along the positive Y axis whose one end is at the origin O. A point charge q=49.0μC lies on the X axis at (44,0,0) and point P lies on the Z axis at 13m from the origin. Here the coordiates are given in meters. Given, the electric field at P due to only the point charge q: x - component = -200.6 y - component = 0 z - component = 59.3 a) Find the x, y and z components of the electric field at P due to the line of charge only. (Hint: You may have to do an integration.) b) Find the x, y and z components of the net electric field at point P
How many coulombs are represented by 3.2 × 1020 electrons?
Calculate the angular velocity ω of an electron orbiting a proton in an atom, assuming the radius of the orbit is 5.02×10^-11 m. You may assume that the proton is stationary and the centripetal force is supplied by Coulomb attraction.
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The figure below shows an electrical dipole inside a uniform electrical field with a module equal to 5.0*10^5 N / C oriented parallel to the plane of the figure. The loads are ± 1.6*10^-19 C and the distance between them is 0.125 *10^-9 m. Find the resulting force (FR) exerted by the electric field on the dipole, the electric dipole moment (p), the torque (τ) and the potential energy (U) of the system in the indicated position.
d) Find the y and z component of magnetic dipole moment the minimum potential energy position? y component of the dipole moment Give your answer to at least three significance digits. N. m/T z component of the dipole moment Give your answer to at least three significance digits. N.m/T e) How much energy is lost by the bar magnet when it comes to minimum potential energy position from position 1? absolute value of the lost energy Give your answer to at least three significance digits. joules f) What is the magnitude of magnetic dipole moment before it starts to rotate and at position 1? magnitude of magnetic dipole moment before Give your answer to at least three significance digits. N-m/T magnitude of magnetic dipole moment at position 1 Give your answer to at least three significance digits. N- m/T g) How much external energy is required to keep the dipole in maximum potential energy position? absolute value of external energy Give your answer to at least three significance digits.…