371855 If a street light of mass \(M\) is suspended from the end of a uniform rod of length \(L\) in different possible patterns as shown in figure, then :

371856 The resultant of two forces acting at an angle of \(120^{\circ}\) is \(10 \mathrm{~kg}\)-wt and is perpendicular to one of the forces. That force is:

371857 A steel wire can withstand a load up to \(2940 \mathrm{~N}\). A load of \(150 \mathrm{~kg}\) is suspended from a rigid support. The maximum angle through which the wire can be displaced from the mean position, so that the wire does not break when the load passes through the position of equilibrium, is

371858 Which one among the following is the correct for resultant of balanced forces?

371855 If a street light of mass \(M\) is suspended from the end of a uniform rod of length \(L\) in different possible patterns as shown in figure, then :

371856 The resultant of two forces acting at an angle of \(120^{\circ}\) is \(10 \mathrm{~kg}\)-wt and is perpendicular to one of the forces. That force is:

371857 A steel wire can withstand a load up to \(2940 \mathrm{~N}\). A load of \(150 \mathrm{~kg}\) is suspended from a rigid support. The maximum angle through which the wire can be displaced from the mean position, so that the wire does not break when the load passes through the position of equilibrium, is

371858 Which one among the following is the correct for resultant of balanced forces?

371855 If a street light of mass \(M\) is suspended from the end of a uniform rod of length \(L\) in different possible patterns as shown in figure, then :

371856 The resultant of two forces acting at an angle of \(120^{\circ}\) is \(10 \mathrm{~kg}\)-wt and is perpendicular to one of the forces. That force is:

371857 A steel wire can withstand a load up to \(2940 \mathrm{~N}\). A load of \(150 \mathrm{~kg}\) is suspended from a rigid support. The maximum angle through which the wire can be displaced from the mean position, so that the wire does not break when the load passes through the position of equilibrium, is

371858 Which one among the following is the correct for resultant of balanced forces?

371855 If a street light of mass \(M\) is suspended from the end of a uniform rod of length \(L\) in different possible patterns as shown in figure, then :

371856 The resultant of two forces acting at an angle of \(120^{\circ}\) is \(10 \mathrm{~kg}\)-wt and is perpendicular to one of the forces. That force is:

371857 A steel wire can withstand a load up to \(2940 \mathrm{~N}\). A load of \(150 \mathrm{~kg}\) is suspended from a rigid support. The maximum angle through which the wire can be displaced from the mean position, so that the wire does not break when the load passes through the position of equilibrium, is

371858 Which one among the following is the correct for resultant of balanced forces?