A particle of mass 10 kg is moving with a uniform speed of 6m/sec, in x-y plane along the line `3y=4x+10` the magnitude of its angular momentum about the origin in `kg^(2)//s`

A particle of mass 10 kg is moving with a uniform speed of 6 m//sec in x-y plane along the line 3y = 4x + 10 , what is the magnitude of its angular momentum about the origin in kg - m^(2)//s ?

A particle of mass 15 kg is moving with a uniform speed 8ms^(-1) in xy-plane along the line 3y = 4x + 10, then the magnitude of its angular momentum about the origin in kg-m^(2)s^(-1)" is "...(sin53^(@)=4/5)

A particle of mass 5g is moving with a uniform speed of 3sqrt2 cm//s in the x-y plane along the line y=x+4 . The magnitude of its angular momentum about the origin in g cm^(2)//s is

A particle of mass 5g is moving with a uniform speed of 3sqrt2 cm//s in the x-y plane along the line y=x+4 . The magnitude of its angular momentum about the origin in g cm^(2)//s is

A particle of mass m = 5 unit is moving with a uniform speed v = 3 sqrt(2) unit XY plane aong the line Y = X + 4 . The magnitude of the angular momentum about origin is

A particle of mass m=5 units is moving with uniform speed V=3sqrt2 units in the XY plane along the line Y = X + 4. The magnitude of the angular momentum about origin is,

A particle of mass m=5 units is moving with a uniform speed v = 3 sqrt(2) units in the XY-plane along the y=x+4 . The magnitude of the angular momentum about origin is

A particle of mass m=5 units is moving with a uniform speed v = 3 sqrt(2) units in the XY-plane along the y=x+4 . The magnitude of the angular momentum about origin is