GO During a jump to his partner, an aerialist is to make a quadruple somersault lasting a time t = 1.87 s. For the first and last quarter-revolution, he is in the extended orientation shown in Fig. 11-55, with rotational inertia I 1 = 19.9 kg·m 2 around his center of mass (the dot). During the rest of the flight he is in a light tuck, with rotational inertia I 2 = 3.93 kg·m 2 . What must be his angular speed ω 2 around his center of mass during the tuck? Figure 11-55 Problem 62.
GO During a jump to his partner, an aerialist is to make a quadruple somersault lasting a time t = 1.87 s. For the first and last quarter-revolution, he is in the extended orientation shown in Fig. 11-55, with rotational inertia I 1 = 19.9 kg·m 2 around his center of mass (the dot). During the rest of the flight he is in a light tuck, with rotational inertia I 2 = 3.93 kg·m 2 . What must be his angular speed ω 2 around his center of mass during the tuck? Figure 11-55 Problem 62.
GO During a jump to his partner, an aerialist is to make a quadruple somersault lasting a time t = 1.87 s. For the first and last quarter-revolution, he is in the extended orientation shown in Fig. 11-55, with rotational inertia I1 = 19.9 kg·m2 around his center of mass (the dot). During the rest of the flight he is in a light tuck, with rotational inertia I2 = 3.93 kg·m2. What must be his angular speed ω2 around his center of mass during the tuck?
A car starting from the rest moves at an acceleration of 2m/s² for 5s. Then it moves with uniform velocity for another 5s. After that it starts to decelerate and comes to the rest in 10s..
(i) Draw the velocity vs time graph for the car from the above data.
(ii) Draw the displacement vs time graph for the same.
Please help me answer the following question!
A solid cylinder of length L and radius R is coaxial with the z-axis with one circular end at z= 0 and the other at z = L. The cylinder material contains microscopic magnetic dipoles, which have average magnetic dipole moment <m> and number density n(r) given by
<m> = m0 ez, n(r) = n0(1-(z/L))a
in cyclindrical coordinates. If m0, n0, and a are real constants, what is the bound surface current ib on each surface and the total current I due to bound surface currents?
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