The speed of an ion in a particle accelerator is doubled from 0.41c to 0.82c. The initial relativistic momentum of the ion is 5.08 x 10-17 kg m/s. Determine (a) the mass and (b) the magnitude of the final relativistic momentum of the ion. (a) Number i Units kg (b) Number i Units kg
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![The speed of an ion in a particle accelerator is doubled from 0.41c to 0.82c. The initial relativistic momentum of the ion is
5.08 x 10-17 kg m/s. Determine (a) the mass and (b) the magnitude of the final relativistic momentum of the ion.
(a) Number
i
Units
kg
(b) Number
i
Units
kg](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fcc799433-30e2-418f-b51d-39be21950c9d%2F60453406-68d9-4dec-94ab-a4aea2df8246%2Fq803ac_processed.jpeg&w=3840&q=75)
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- Please don't provide hand written solution5) Richard Feynman called the Euler relation the most remarkable formula in mathematics. Use the Euler relation to give the value of the following quantities. eio=1 ein/2_ ein = ei2π = (Hix = (rcosx = i sin x)A 1.00 kg weight is traveling at a constant velocity of 10.0 ms-1, in a cubic room 3.00 m on an edge.(a). Determine the sum of the squares of its three quantum numbers.(b). What would be the ground state energy for this weight?
- A glow worm of mass 5.0 g emits red light (650nm) with a power of 0.10W entirely in the backward direction. To what speed will it have accelerated after 10y if released into free space and assumed to live? Energy emitted = P(W)-At(s). Assume the conservation of linear momentum, which means that the loss of a photon imparts an equivalent momentum in the opposite direction. total energy The total momentum imparted to the glow-worm: p = Npphoton where energy/photon x= 650nm N = Energy emitted p = mv Energyphoton V= = { PglowwormN Pphoton N = # of photons = Pphoton = momentum/photon 5g=00005kg = (mv) glowworm At =10yrs => At-see Total Energy = Pat energy/photon = (E=hr) = hec Pphoton = 12 숫Given g(x, y, z)= e sin(-2x) cos(y), millimis memen VEM Ple Cre COMET The wor M Pa ex maCalculate the momentum of an X-ray photon with a wavelength of 0.17nm. How does this value compare with the momentum of a free electron that has been accelerated through a potential difference of 5000 volts? (Hint: electron mass, m, = 9.10938 x 10" kg; electron charge e = 1.602 x 10"C; speed of light e = 3.0 x 10* m.s'; 1.00 J= 1.00 VC; h = 6.626 x 10"J.s. The various energy units are: 1 J= 1 kg.m°s³, 1.00 eV =1VC, leV= 1.602 x 10"J, 1J= 6.242 x 10" eV, etc.). %3D
- Indicate the relationship between 1 eV and 8065.54 cm-1.Calculate the momentum of an X-ray photon with a wavelength of 0.17nm. How does this value compare with the momentum of a free electron that has been accelerated through a potential difference of 5000 volts? (Hint: electron mass, m, = 9.10938 x 10" kg; electron charge e = 1.602 x 10"C; speed of light e = 3.0 x 10° m.s'; 1.00 J= 1.00 VC; h = 6.626 x 10"J.s. The various energy units are: 1 J=1 kg.m's", 1.00 cV =1VC, leV = 1.602 x 10"J, 1J=6.242 x 10" eV, etc.). %3D %3DA bowling ball that has a radius of 11.0 cm and a mass of 7.50 kg rolls without slipping on a level lane at 4.00 rad/s. Calculate the ratio R of the translational kinetic energy to the rotational kinetic energy of the bowling ball. R=
- Calculate the linear momentum of a pickup truck that has a mass of 945 kg and is traveling eastward at 26 m/s.3. ^14N^16O (the superscripts represent the atomic mass number) (a) NO molecules rotate at an angular velocity of 2.01x10^12 rev/s, at the quantized rotational state with the rotational quantum number J of 3. Calculate the bond length of NO molecules. (b) Can NO molecules rotate under light irradiation? Explain your answer. (c) Calculate the effective force constant of the vibrational mode of NO at a frequency of 5.63x10^13 Hz measured by the infrared absorption spectrum. (d) NO has a bond energy of 6.29 eV. Applying the parabolic approximation to estimate the longest distance in which N and O atoms can be stretched before the dissociation of the molecular bondIf a nitrogen molecule is trapped in a hypothetical 1-D box of length 1.10 cm, at what value of the translational quantum number, n does the translational energy of the molecule becomes equal to 1/3 kT at 350 K?
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