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  • Exercises for The Cross Product
    https://math.libretexts.org/Courses/Georgia_State_University_-_Perimeter_College/MATH_2215%3A_Calculus_III/12%3A_Vectors_and_the_Geometry_of_Space/Exercises_for_The_Cross_Product
    57) [T] The force vector \vecsF acting on a proton with an electric charge of 1.6×10−19C (in coulombs) moving in a magnetic field \vecsB where the velocity vector \vecsv is gi...57) [T] The force vector \vecsF acting on a proton with an electric charge of 1.6×10−19C (in coulombs) moving in a magnetic field \vecsB where the velocity vector \vecsv is given by \vecsF=1.6×10−19(\vecsv×\vecsB) (here, \vecsv is expressed in meters per second, \vecsB is in tesla [T], and \vecsF is in newtons [N]).
  • 12.4E: Exercises for The Cross Product
    https://math.libretexts.org/Courses/Misericordia_University/MTH_226%3A_Calculus_III/Chapter_12%3A_Vectors_and_the_Geometry_of_Space/1.08%3A_Exercises_for_The_Cross_Product
    57) [T] The force vector \vecsF acting on a proton with an electric charge of 1.6×10−19C (in coulombs) moving in a magnetic field \vecsB where the velocity vector \vecsv is gi...57) [T] The force vector \vecsF acting on a proton with an electric charge of 1.6×10−19C (in coulombs) moving in a magnetic field \vecsB where the velocity vector \vecsv is given by \vecsF=1.6×10−19(\vecsv×\vecsB) (here, \vecsv is expressed in meters per second, \vecsB is in tesla [T], and \vecsF is in newtons [N]).
  • Exercises for The Cross Product
    https://math.libretexts.org/Courses/Montana_State_University/M273%3A_Multivariable_Calculus/12%3A_Vectors_and_the_Geometry_of_Space/12.4%3A_The_Cross_Product/Exercises_for_The_Cross_Product
    57) [T] The force vector \vecsF acting on a proton with an electric charge of 1.6×10−19C (in coulombs) moving in a magnetic field \vecsB where the velocity vector \vecsv is gi...57) [T] The force vector \vecsF acting on a proton with an electric charge of 1.6×10−19C (in coulombs) moving in a magnetic field \vecsB where the velocity vector \vecsv is given by \vecsF=1.6×10−19(\vecsv×\vecsB) (here, \vecsv is expressed in meters per second, \vecsB is in tesla [T], and \vecsF is in newtons [N]).

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