Premise:A relativistic speed is a speed comparable to that of light. The relativistic mass of a body moving with relativistic speed is given by:
c is the speed of light,
v is the speed of any particle approaching or comparable to that of light.
The quantity c^2/v^2 is calculated in this form:
v is the speed of any particle approaching or comparable to that of light.
The quantity c^2/v^2 is calculated in this form:
The total/binding energy is given by: E = mc^2.
Now it is time to write the algorithm:
This calculates the Relativistic mass, and energy of the airplane, or any other particle when given its rest mass and relativistic speed.
Line 2.2 can be written like this: relMass = 5000/LorentzFact.
Learning how to translate all the algorithm you have leaned so for into a computer programme here.
OR go through the examples again.
Now it is time to write the algorithm:
Solution:
1.1 Request restMass
1.2 Request relSpeed
2.1 LorentzFact = 1/Sqrt((1) - (relSpeed * relSpeed))
2.2 relMass = restMass/LorentzFact
2.3 c = 3 * 10^8.
2.4 Total_E = relMass * (c * c)
3.1 Display relMass, Total_E
1.2 Request relSpeed
2.1 LorentzFact = 1/Sqrt((1) - (relSpeed * relSpeed))
2.2 relMass = restMass/LorentzFact
2.3 c = 3 * 10^8.
2.4 Total_E = relMass * (c * c)
3.1 Display relMass, Total_E
This calculates the Relativistic mass, and energy of the airplane, or any other particle when given its rest mass and relativistic speed.
Line 2.2 can be written like this: relMass = 5000/LorentzFact.
Learning how to translate all the algorithm you have leaned so for into a computer programme here.
OR go through the examples again.
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