The position of B measure relative to A is denoted by the relative-position vector rA/B- z' Translating A observer - y' rB/A В Fixed observer rB - y
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- Can I get handwritten solutions to a and b please as the handwritten versions are easier to follow along withFrom the reference frame of a stationary observer, a moving object will appear ________ compared to the same object when at rest.The fraction of particles that have an x-component velocity between C and Cx + dCx is described by (7)¹/²e-mc3/2kT e-mc/2kT dCx. Derive the average value of the positive values of Cx.
- will travel a and Vy A projectile launched from the ground with initial velocity components v distance equal to 2v,vy/g. The energy that you initially give to the projectile is m(v% + v) Eo 2 Use the method of Lagrange multipliers to find the maximum possible distance a projectile can go subject to the constraint that its initial energy is EoIn an inertial reference frame S there is only a uniform electric field →, →→, = 8 kVm-¹. Find the magnitude of E' and B'in the inertial reference frame S' moving with a constant velocity v relative to the frame S at an angle a = 45° to the vector E. The velocity of the frame S' is 0-6 times the velocity of light c. ENilo
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- Determine the linear momentum of an electron moving with 0.10c State your answer in multiples of mec the nearest 0.001mec•8 o A positive tau (7*, rest energy = 1777 MeV) is moving with 2200 MeV of kinetic energy in a circular path perpendicular to a uniform 1.20 T magnetic field. (a) Calculate the momentum of the tau in kilogram-meters per second. Relativistic effects must be considered. (b) Find the radius of the circular path.Problem 2 In terms of the xs, ŷ, 2s coordinates of a fixed space frame {s}, frame {a} has its x-axis pointing in the direction (0, 0, 1) and its ŷ₂-axis pointing in the direction (-1,0, 0), and frame {b} has its x-axis pointing in the direction (1, 0, 0) and its y-axis pointing in the direction (0, 0, -1). The origin of {a} is at (3, 0, 0) in {s} and the origin of {b} is at (0, 2, 0) in {s}. (a) Draw by hand a diagram showing {a} and {b} relative to {s}. (b) Write down the rotation matrices Rsa and Rsb and the transformation matrices Tsa and Tsb. (c Calculate the matrix exponential corresponding to the exponential coordi- nates of rigid-body motion S0 = (0, 1, 2, 3, 0, 0). Draw the corresponding frame relative to {s}, as well as the screw axis S.