[" A particle of specific charge "prop" starts moving from the origin under the "],[" action of an electric field "E=E_(0)hat imath" and magnetic field "B=B_(0)k." Its velocity at "],[(x_(0),y_(0),0)" is "(4hat imath+3hat y)" .The value of "x_(0)" is "]

A particle of specific charge (charge/mass) alpha starts moving from the origin under the action of an electric field oversetrarrE = E_(0)hati and magnetic field oversetrarrB = B_(0)hatk Its velocity at (x_(0),y_(0).0) is (4hati +3hatj) The value of x_(0) is .

A particle of specific charge (charge/mass) alpha starts moving from the origin under the action of an electric field oversetrarrE = E_(0)hati and magnetic field oversetrarrB = B_(0)hatk Its velocity at (x_(0),y_(0).0) is (4hati +3hatj) The value of x_(0) is .

A particle of charge q, mass starts moving from origin under the action of an electric field vecE=E_(0)hati and magnetic field vecB=B_(0)hatk . Its velocity at (x,0,0) is v_(0)(6hati+8hatj) . The value of x is

A particle of charge q, mass starts moving from origin under the action of an electric field vecE=E_(0)hati and magnetic field vecB=B_(0)hatk . Its velocity at (x,0,0) is v_(0)(6hati+8hatj) . The value of is

A particle of charge q, mass starts moving from origin under the action of an electric field vecE=E_(0)hati and magnetic field vecB=B_(0)hatk . Its velocity at (x,0,0) is v_(0)(6hati+8hatj) . The value of is

A particle of specific charge alpha starts moving from (0,0,0) under the action of electric field E = chati and magnetic field vecB = B_(0)hatk . Its velocity at (x, 0, 0) is 4hati + 3hatj . Find the value of x

A particle of specific charge alpha starts moving from (0,0,0) under the action of electric field E = chati and magnetic field vecB = B_(0)hatk . Its velocity at (x, 0, 0) is 4hati + 3hatj . Find the value of x

A particle of charge q=4muC and mass m = 10 mg starts moving from the origin under the action of an electric field vecE=4hati and magnetic field vecB=(0.2T)hatk . Its velocity at (x, 3, 0) is (4veci+3vecj) . The value of x is -