Assuming the information of the Screenshot (707). Can you solved the problem? (Screenshot (708)) In this section you will estimate particle drift velocities for a proton near the geomagnetic equator. Use the following assumptions:proton kinetic energy (KE) = 1 MeV; pitch angle a = 90°; altitude z = 3 RearthiB(r) = Bo x (Rearth /r); where Bo = 0.3 Gauss and r= z+ Rearthg(r) = g. × (Rearth /r)2; where go = 9.81 m/s² The magnitude of the gradient and curvature drift equations can be combined and simplified to an approximate form ofVdrift = 3 r2 KE / [q B, RE³]Where KE is the particle's kinetic energy in Joules and the other terms are the same as described above. Using the same values as the previous problem, calculate thecombined drift velocity in m/s for this proton near the equator. Report your answer in scientific notation to 2 significant digits.

Given: The value of the Bo=0.3 Gauss. The kinetic energy is 1 MeV. Introduction: When electrons are…

In this section you will estimate particle drift velocities for a proton near the geomagnetic equator. Use th proton kinetic energy (KE) = 1 MeV; pitch angle a = 90°; altitude z = 3 Rearthi B(r) = B, x (Rearth /r); where Bo = 0.3 Gauss and r=z+ Rearth g(r) = g, × (Rearth /r)2; where g. = 9.81 m/s²

In this section you will estimate particle drift velocities for a proton near the geomagnetic equator. Use th proton kinetic energy (KE) = 1 MeV; pitch angle a = 90°; altitude z = 3 Rearthi B(r) = B, x (Rearth /r); where Bo = 0.3 Gauss and r=z+ Rearth g(r) = g, × (Rearth /r)2; where g. = 9.81 m/s²