In the indicated simulator, modify the angle of the detector position of the scattered photons, and proceed to fill in t

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In The Indicated Simulator Modify The Angle Of The Detector Position Of The Scattered Photons And Proceed To Fill In T 1 (92.22 KiB) Viewed 64 times

In the indicated simulator, modify the angle of the detector position of the scattered photons, and proceed to fill in the following table: Detector angle [grados] 0 45 60 90 145 160 0 45 For each of the angles considered in the previous section, calculate the frequency, energy and amount of motion of the incident and scattered photons; and the kinetic energy and amount of motion of the scattered electron. Proceed to fill in the following table: Angle d Y E [degrees] [Hz] [eV] 60 90 145 160 Incident photon wavelength A Wavelength of the scattered photon [Angstroms] 0,018780 0,02888 0,030915 0,043050 [Angstroms] 0,018780 0,018780 0.018780 0,018780 0,018780 0,018780 Angulo d 0 45 60 90 145 160 Incident photon E = hu p=hu/c p y' [Kgm/seg] [Hz] (a) A [m] Average Planck constant h [J*seg] 0,062940 0,065856 E = mc² p=0 Target electron E' [eV] Scattered photon e Scattered electron NOTE: Express energy in terms of electron volts (eV). Using the equation of the Compton effect, determine the Planck constant for each of the cases in the table in point 1, and then the average Planck constant. Then compare to the universally accepted Planck constant. X' - λ = h moc A [m] E = hu' p=hu'/c E = √m²c²+p²c² 24 P=P p [kgm/seg] (1 - cos ) Te lev] pe [kgm/seg] h [J* sec]