The explosive energy of a ton of TNT is 4.184*10° Joules, according to Google. A megaton of TNT is a million times that. According to Wikipedia, the Tsar Bomba e was the most powerful thermonuclear weapon ever exploded, at 50 megatons of TNT. (For comparison, the explosive energy of WWII nuclear bombs was about 20 kilotons.) Suppose one kg of antimatter came into contact with matter. How would the explosive energy compare with the explosive energy of the Tsar Bomba? (c = 3* 10® m/s) O The kg of antimatter would produce at least a hundred times more energy. The Tsar Bomba produced at least a hundred times more energy than the kg of antimatter. O There is no way to compare the two. O They would be approximately the same.

The explosive energy of a ton of TNT is 4.18410° Joules, according to Google. A megaton of TNT is a million times that. According to Wikipedia, the Tsar Bomba e was the most powerful thermonuclear weapon ever exploded, at 50 megatons of TNT. (For comparison, the explosive energy of WWII nuclear bombs was about 20 kilotons.) Suppose one kg of antimatter came into contact with matter. How would the explosive energy compare with the explosive energy of the Tsar Bomba? (c = 3 10® m/s) O The kg of antimatter would produce at least a hundred times more energy. The Tsar Bomba produced at least a hundred times more energy than the kg of antimatter. O There is no way to compare the two. O They would be approximately the same.

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

For 208Fr, what is the contribution of the asymmetry term in the binding energy formula of the liquid drop model?
CERN can accelerate protons up to 99.9999991% of the speed of light. what is the decay constant factor for these protons ?
Einstein’s mass-energy equivalence equation states that E = mc2. Explain how the equation shows that nuclear reactions are a source of tremendous amount of energy.
According to the article Alien Antimatter Crashes into Earth : More than 60 years ago, future Nobel laureate Sheldon Glashow predicted that if an collided with an antineutrino the antimatter answer to the nearly massless neutrino | electron, it could produce a cascade of other particles. The "Glashow resonance - phenomenon is hard to detect, in large part because the antineutrino needs about 1,000 times more energy than what's produced in the most powerful colliders on Earth. Let's compare this event to an ordinary baseball with a mass of 146 g. Please use three significant figures in your calculations.
A long-baseline neutrino diss-appearance experiment wants to measure neutrino oscillations with an expected squared mass difference of approximately Am² = 2.5x10-³ eV2. The neutrino beam energy is 3.7 GeV. Calculate the optimal distance between the near and the far detector in [km]. (Explain your solution in the worked script).
The lifetime of a muon is 2.20 ?s. If you measured its mass to be 105.7 MeV/c2, what would be the minimum (Heisenberg) uncertainty in this value? Sketch the situation, defining all of your variables
Problem 28.04. The Big Bang that began the universe is estimated to have released 1068 J of energy. How many stars could half this energy create, assuming the average star’s mass is 4.00 × 10³⁰ kg ?
3. What is the kinetic energy in MeV of a of a π-meson that lives 1.40 × 10−16 s as measured in the laboratory, and 0.840 × 10−16 s when at rest relative to an observer, given that its rest energy is 135 MeV? Please put the solution and indicate what is the answer. Topic: realistic energy and momentum
Q2: Calculate the reactions at A andB for the beam subjected to the two linearly varying distribution loads, shown in Fig (2). 6 kN/m 2 kN/m 4 kN/m 4 m 6 m Fig (2)
A particle's half-life at rest sec 10⁻⁷. If its velocity when formed is 0.99 c, the distance it travels before decay is in meters
A proton‑antiproton annihilation takes place, leaving two photons with a combined energy of 2.50 GeV. Find the kinetic energy Kp of the proton if the proton had the same kinetic energy as the antiproton. Find the kinetic energy Kp′ of the proton if the proton had 1.25 times as much kinetic energy as the antiproton.
Suppose you were to try to create a proton-antiproton pair by annihilation of two very high-energy gamma rays of the same wavelength heading toward each other. The proton and the anti-proton have the same masses, but opposite charges. What would be the minimum energy needed for each photon? (e = 1.60 × 10-19 C, m proton = 1.67 × 10-27 kg, c = 3.00 × 108 m/s) 939 MeV O1.022 MeV O 12.2 MeV O 1880 MeV