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- In a controlled fusion reactor Deuterium-Tritium The temperature of the plasma is T = 10 keV, where k is the k Boltzmann constant. The ions' number density is 2.6×10¹8 m-3. -22 3 Moreover (ov) = 10-²²m³s-¹, where o is the reaction cross-section, v is the relative speed of the reacting particles, and represents averaging according to the Maxwell- Boltzmann distribution. fusion is occurring. For what value of the confinement time does the reactor achieve the break even point? Enter your answer in seconds to 1 decimal point.The Geiger counter has a cylindrical detecting volume of length 3.4 cm and diameter 1.4 cm. Lisa estimates the number of events that her body would detect, for a measured background rate of 14.4 cpm, by regarding its volume as a collection of many such tubes. She treats her volume as a box of height 157 cm, width 35 cm, and depth 17 cm. How many external radiation events does it register per minute? HINT: By what factor is Lisa's body larger than the Geiger counter?= U is for Uranium. Natural uranium consists of 235U (percent abundance P₁ = 0.7300%, A₁ = 3.12 x 10-¹7 [s-¹]) and 233U (percent abundance P₂ = 99.27%, 2₂ = 4.92 × 10-¹8 [s-¹]). Consider the time when Earth was formed 4.5 billion years ago. Setup the time dependence of percent abundance of the two uranium isotopes. Use №₁ and N₂ as current particle count of the isotopes (use №₁,0 and N₂,0 for the initial particle count back when Earth was formed) Then, Compute for the initial percent abundance of each uranium isotopes when the Earth was formed.
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- The following expressions give the functional dependence of the energy generation rate, e, on density and temperature for the proton-proton chain and the CNO cycle. Proton-proton chain: e = €opT4 CNO cycle: e = eopT16 Write down the corresponding expression for the triple alpha process, and explain why its functional form differs in this manner from the other two processes.Assuming an average of 3.6 MeV energy release per d-d fusion, calculate the volume (in km3) of water which would be needed to supply the world's annual primary energy needs of 570 EJ. The natural abundance of 2H is 0.0156%.