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Nuclear Fusion
Nuclear fusion is a type of nuclear reaction. In nuclear fusion, two or more than two lighter atomic nuclei combine to form a heavier nucleus. During this process, an enormous amount of energy is released. This energy is called nuclear energy. Nuclear fusion is the energy source of the sun and stars.
Fusion Bomb
A fusion bomb is also known as a thermonuclear bomb or hydrogen bomb which releases a large amount of explosive energy during a nuclear chain reaction when the lighter nuclei in it, combine to form heavier nuclei, and a large amount of radiation is released. It is an uncontrolled, self-sustaining nuclear chain reaction where isotopes of hydrogen combine under very high temperature to form helium. They work on the principle of operation of atomic fusion. The isotopes of Hydrogen are deuterium and tritium, where they combine their masses and have greater mass than the product nuclei, get heated at high temperatures, and releases energy.
From the graph you must read the value of position (i.e x) corresponding time t
for time 2.0 s
The corresponding value of position (x) = 4 m
for time 4.0s
The corresponding value of position (x) = 8 m
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- A) 3x + 2y z = 2 2x - y 3z = 13 x + 3y2z = 1 B) -1 0 B = 1 + i |1 C) 1 + il 0 -1 -1 -i €12 e13 e11 €22 e23 e21 €32 €33 €31 * €33 1e11 e21 e31 A = e11* €22 * €31 D = €12 * €23 V = €13* e21 * €32 * e13 M = €31 * €22 T = e32 * €23 * 11 H = €33 * €21 * €12 €12 €22 €32x (m) 10 00 8 6 4 O A (B) 2 4 6 8 10 12 (b)length period Vlength cm t Vcm Vx 1 19 0.8625 4.358898943540674 2 24 0.9667 4.898979485566356 3 29 1.1083 5.385164807134504 4 34 1.1958 5.830951894845301 5 39 1.2292 6.244997998398398 6 44 1.3625 6.6332495807108 49 1.4083 7 8 54 1.4542 7.3484692283495345 9 58 1.5375 7.615773105863909 10 63 1.6792 7.937253933193772 11 68 1.6875 8.246211251235321 period vs length 1.7 1.6 1.5 1.4 1.3 1.2 1.1 1 0.9 20 30 40 50 60 70 length (cm) Display Curve Fit Uncertainties period Curve: t = AVI A : 0.203 RMSE : 0.0313 s (s) popad
- Coulomb constant, k = 8.987 x 10° N· m2/C2. Vacuum permitivity, eo = 8.854 x 10-12 F/m. Magnitude of the charge of the electron, e = -1.60217662 x 10-19 C. Mass of the electron, me = 9.10938356 x 10-31 kg. Unless specified otherwise, each symbol carries their usual meaning. For example, µC means micro coulomb +x Coordinates of three charges in a 2D plane is given as follows: q1 = -45 µC at pi = (17, 17), g2 = 21 µC at p2 = (17, –11) and g3 = 43 µC at p3 = (-15, 13). These coordinates are given in centimeters. a) Compute force on q2 due to qi using the formula F12 = k 12- I component of the force Give your answer to at least three significance digits. y component of the force Give your answer to at least three significance digits. N b) Compute force on q2 due to qi using the formula F12 = kr12. I component of the force Give your answer to at least three significance digits. y component of the force Give your answer to at least three significance digits.Coulomb constant, k=8.987×109N⋅m2/C2. Vacuum permitivity, ϵ0=8.854×10−12F/m. Magnitude of the Charge of one electron, e=−1.60217662×10−19C. Mass of one electron, me=9.10938356×10−31kg. Mass of one proton, mp=1.6726219×10−27kg, Charge of one proton, ep=1.60217662×10−19C Unless specified otherwise, each symbol carries their usual meaning. For example, μC means microcoulomb . PartI Suppose, We have a dipole where 3 charges q1=3e,q2=2e,q3=−5e are placed on the vertices of the square as shown in the figure given above. Side length of the square is 2nm. a) Calculate the dipole moment of this dipole. X component of the dipole: Y component of the dipole: b) Calculate the electric potential at point P due to this dipole. PartII Now suppose, we have a continuous charge distribution D for which potential at any point (x,y) in the xy plane is given by, V(x,y)=3xy(mx+n), where V is in volt, coordinates x, y are in meter, m, n both are constant and m=1N/Cm2, n=1N/Cm. c) Calculate the potential at…Coulomb constant, k=8.987×109N⋅m2/C2. Vacuum permitivity, ϵ0=8.854×10−12F/m. Magnitude of the Charge of one electron, e=−1.60217662×10−19C. Mass of one electron, me=9.10938356×10−31kg. Mass of one proton, mp=1.6726219×10−27kg, Charge of one proton, ep=1.60217662×10−19C Unless specified otherwise, each symbol carries their usual meaning. For example, μC means microcoulomb . PartI Suppose, We have a dipole where 3 charges q1=3e,q2=2e,q3=−5e are placed on the vertices of the square as shown in the figure given above. Side length of the square is 3nm. a) Calculate the X and Y components of dipole moment of this dipole. b) Calculate the electric potential at point P due to this dipole. PartII Now suppose, we have a continuous charge distribution D for which potential at any point (x,y) in the xy plane is given by, V(x,y)=3xy(mx+n), where V is in volt, coordinates x, y are in meter, m, n both are constant and m=1N/Cm2, n=1N/Cm. c) Calculate the potential at point P due to continuous charge…
- Coulomb constant, k=8.987×109N⋅m2/C2. Vacuum permitivity, ϵ0=8.854×10−12F/m. Magnitude of the Charge of one electron, e=−1.60217662×10−19C. Mass of one electron, me=9.10938356×10−31kg. Mass of one proton, mp=1.6726219×10−27kg, Charge of one proton, ep=1.60217662×10−19C Unless specified otherwise, each symbol carries their usual meaning. For example, μC means microcoulomb . PartI Suppose, We have a dipole where 3 charges q1=3e,q2=2e,q3=−5e are placed on the vertices of the square as shown in the figure given above. Side length of the square is 2nm. a) Calculate the dipole moment of this dipole.Coulomb constant, k=8.987×109N⋅m2/C2. Vacuum permitivity, ϵ0=8.854×10−12F/m. Magnitude of the charge of the electron, e=−1.60217662×10−19C. Mass of the electron, me=9.10938356×10−31kg. Unless specified otherwise, each symbol carries their usual meaning. For example, μC means microcoulomb . Coordinates of three charges in a 2D plane is given as follows: q1=33μC at p1=(18,8), q2=37μC at p2=(−12,−12) and q3=−13μC at p3=(−7,−18). These coordinates are given in centimeters. a) Compute x and y components of force on q1 due to q2. b) Compute x and y components of force on w1 due to q3.Coulomb constant, k- 8.987 x 10N m?/c2 of the electron, e=-1.60217662 x 10-1t otherwise, each symbol carries their usual meaning. For example, uC means micro coulomb Vacuum permitivity, e =8.854 x 10-1/m Mass of the electron, me=9.10938356 x 10-3kg Magnitude of the charge Unless specified +Y • 2, 4x Coordinates of three charges in a 2D plane is given as follows: q1 = 51 µC at pl = (-8, –12) These coordinates are given in centimeters. 2= 41 uC at P2 = (12, 18) and g3 = 22 uC at p3 = (8, 9) c) Compute force on gl due to g2 z component of the force Give your answer to at least three significance digits. N y component of the force Give your answer to at least three significance digits. d) Compute force on g1 due to q3 z component of the force Give your answer to at least three significance digits. N y component of the force Give your answer to at least three significance digits. N e) Compute net force on gl due to g2 and g3. You can use the superposition principle which is basically Fnet,F…
- 9 8 7+ 6+ 5+ 4+ 3+ 2+ 1 ||ū|| 1 = 2 3 → U 4 LO 5 6 7 Find the magnitude of u. Enter an exact answer as an expression with a square root symbol or enter an approximate answer as a decimal rounded to the nearest hundredth. 8 9Coulomb constant, k = 8.987 x 10° N. m? /C. Vacuum permitivity, éo = 8.854 x 10 12 F/m. Magnetic Permeability of vacuum, Ho = 12.5663706144 x 10 H/m. Magnitude of the Charge of one electron, e = -1.60217662 x 10 "C. Mass of one electron, Mhy = 9.10938356 x 10 31 kg. Unless specified otherwise, each symbol carries their usual meaning. For example, pµC means micro coulomb. X X YO X X X X X +++++++++++++++ X| X | X E 9 (+) A proton is moving in the a direction in a region of crossed fields as shown in Figure, where the electric field is É = 43 x 10* & N/C and magnetic field B = ( 4900.0) 3T. (Hint: Electric and magnetic force both can apply force on the moving charged particle) a) What is the speed of the proton if it is not deflected? (that is, it moves in a straight line though the fields) b) If the length of the plate is 3.1 m then how much time the proton will take to travels that length? If the proton moves with twice this speed, what is the net force in unit vector notation? (x, y.z…An lithium nucleus has a velocity of v = (4.76 x 106 m/s) i – (2.75 x 106 m/s) j and travels through a region of space with a uniform magnetic field of B = (0.667 T) k This particle has a charge of +3e = +4.806 x 10 19 C and seven nucleons in the nucleus meaning it has a mass of 7u = 7(1.66 x 1027 kg) = 11.6 x 10-27 kg (a) Find the magnetic force on this particle. (HINT: You can use the cross product or the magnitude and right-hand-rule. If you use the magnitude and RHR, be sure to calculate the magnitude and angle of the velocity first) (b) This force will provide a centripal force on the particle and cause it to circle (or orbit) around the field lines. What would be the radius of this circular path? (c) What is the period of the orbit?