Consider a proton, a deuteron (nucleus of deuterium, i.e., Hydrogen-2), and an alpha particle (nucleus of Helium-4), all with the same speed. These particles enter a region of uniform magnetic field B, traveling perpendicular to B. What is the ratio of the deuteron's orbital radius to the proton's orbital radius? 1/2 1/v2 V2 2 Submit Answer Tries 0/16 What is the ratio of the alpha particle's orbital radius to the proton's orbital radius? O 1/2 1/v2 V2 Submit Answer Tries 0/100 For the next two questions, consider the situation in which all three particles have the same kinetic energy. What is the ratio of the deuteron's orbital radius to the proton's orbital radius? 1/2 1/v2 v2 Submit Answer Tries 0/16 What is the ratio of the alpha particle's orbital radius to the proton's orbital radius? 1/2 1/v2 1 V2 2
Consider a proton, a deuteron (nucleus of deuterium, i.e., Hydrogen-2), and an alpha particle (nucleus of Helium-4), all with the same speed. These particles enter a region of uniform magnetic field B, traveling perpendicular to B. What is the ratio of the deuteron's orbital radius to the proton's orbital radius? 1/2 1/v2 V2 2 Submit Answer Tries 0/16 What is the ratio of the alpha particle's orbital radius to the proton's orbital radius? O 1/2 1/v2 V2 Submit Answer Tries 0/100 For the next two questions, consider the situation in which all three particles have the same kinetic energy. What is the ratio of the deuteron's orbital radius to the proton's orbital radius? 1/2 1/v2 v2 Submit Answer Tries 0/16 What is the ratio of the alpha particle's orbital radius to the proton's orbital radius? 1/2 1/v2 1 V2 2
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![Consider a proton, a deuteron (nucleus of deuterium, i.e., Hydrogen-2), and an alpha particle (nucleus of Helium-4), all with the same speed. These particles enter a region of uniform
magnetic field B, traveling perpendicular to B.
What is the ratio of the deuteron's orbital radius to the proton's orbital radius?
1/2
1/v2
V2
2
Submit Answer
Tries 0/16
What is the ratio of the alpha particle's orbital radius to the proton's orbital radius?
O 1/2
1/v2
V2
Submit Answer
Tries 0/100
For the next two questions, consider the situation in which all three particles have the same kinetic energy.
What is the ratio of the deuteron's orbital radius to the proton's orbital radius?
1/2
1/v2
v2
Submit Answer
Tries 0/16
What is the ratio of the alpha particle's orbital radius to the proton's orbital radius?
1/2
1/v2
1
V2
2](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F74b33ebe-31a4-43ae-802a-49365f949aaf%2F7a882dbb-12e2-4678-950a-14d7fca28868%2Fjoo09z8.png&w=3840&q=75)
Transcribed Image Text:Consider a proton, a deuteron (nucleus of deuterium, i.e., Hydrogen-2), and an alpha particle (nucleus of Helium-4), all with the same speed. These particles enter a region of uniform
magnetic field B, traveling perpendicular to B.
What is the ratio of the deuteron's orbital radius to the proton's orbital radius?
1/2
1/v2
V2
2
Submit Answer
Tries 0/16
What is the ratio of the alpha particle's orbital radius to the proton's orbital radius?
O 1/2
1/v2
V2
Submit Answer
Tries 0/100
For the next two questions, consider the situation in which all three particles have the same kinetic energy.
What is the ratio of the deuteron's orbital radius to the proton's orbital radius?
1/2
1/v2
v2
Submit Answer
Tries 0/16
What is the ratio of the alpha particle's orbital radius to the proton's orbital radius?
1/2
1/v2
1
V2
2
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When speed of all particles are the same
VIEW(a) The ratio of the deuteron’s orbital radius to the proton’s orbital radius
VIEW(b) The ratio of the deuteron’s orbital radius to the proton’s orbital radius
VIEWRewrite expression (1) in terms of kinetic energy
VIEW(c) The ratio of orbital radius of Deuteron to that of the proton
VIEW(d) The ratio of orbital radius of Alpha particle to that of the proton
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