355774 A body is acted upon by a force \(\vec{F}=-\hat{i}+2 \hat{j}+3 \hat{k}\). The work done by the force in displacing it from \((0,0,0)\) to \((0,0,4\,m)\) will be

355775 Figure shows a particle sliding on a frictionless track which terminates in a straight horizontal section. If the particle starts slipping from the point \(A\), how far away on the horizontal track from the terminating point will the particle hit the ground?

355776 The work done by the frictional force on a surface in drawing a circle of radius \(r\) on the surface by a pencil of negliglible mass with a normal pressing force \(N\) (coefficient of friction \({\mu _K}\) is:

355777 A particle is made to move from the origin in three spells of equal distances, first along the \(x\)- axis, second parallel to \(y\)-axis and third parallel to \(z\)-axis. One of the forces acting on it has constant magnitude of 50 \(N\) and always acts along the direction of motion. Work done by this force in the three spells of motion are equal and total work done in all three spells is 300 \(J\). The final coordinates of the particle will be:

355774 A body is acted upon by a force \(\vec{F}=-\hat{i}+2 \hat{j}+3 \hat{k}\). The work done by the force in displacing it from \((0,0,0)\) to \((0,0,4\,m)\) will be

355775 Figure shows a particle sliding on a frictionless track which terminates in a straight horizontal section. If the particle starts slipping from the point \(A\), how far away on the horizontal track from the terminating point will the particle hit the ground?

355776 The work done by the frictional force on a surface in drawing a circle of radius \(r\) on the surface by a pencil of negliglible mass with a normal pressing force \(N\) (coefficient of friction \({\mu _K}\) is:

355777 A particle is made to move from the origin in three spells of equal distances, first along the \(x\)- axis, second parallel to \(y\)-axis and third parallel to \(z\)-axis. One of the forces acting on it has constant magnitude of 50 \(N\) and always acts along the direction of motion. Work done by this force in the three spells of motion are equal and total work done in all three spells is 300 \(J\). The final coordinates of the particle will be:

355774 A body is acted upon by a force \(\vec{F}=-\hat{i}+2 \hat{j}+3 \hat{k}\). The work done by the force in displacing it from \((0,0,0)\) to \((0,0,4\,m)\) will be

355775 Figure shows a particle sliding on a frictionless track which terminates in a straight horizontal section. If the particle starts slipping from the point \(A\), how far away on the horizontal track from the terminating point will the particle hit the ground?

355776 The work done by the frictional force on a surface in drawing a circle of radius \(r\) on the surface by a pencil of negliglible mass with a normal pressing force \(N\) (coefficient of friction \({\mu _K}\) is:

355777 A particle is made to move from the origin in three spells of equal distances, first along the \(x\)- axis, second parallel to \(y\)-axis and third parallel to \(z\)-axis. One of the forces acting on it has constant magnitude of 50 \(N\) and always acts along the direction of motion. Work done by this force in the three spells of motion are equal and total work done in all three spells is 300 \(J\). The final coordinates of the particle will be:

355774 A body is acted upon by a force \(\vec{F}=-\hat{i}+2 \hat{j}+3 \hat{k}\). The work done by the force in displacing it from \((0,0,0)\) to \((0,0,4\,m)\) will be

355775 Figure shows a particle sliding on a frictionless track which terminates in a straight horizontal section. If the particle starts slipping from the point \(A\), how far away on the horizontal track from the terminating point will the particle hit the ground?

355776 The work done by the frictional force on a surface in drawing a circle of radius \(r\) on the surface by a pencil of negliglible mass with a normal pressing force \(N\) (coefficient of friction \({\mu _K}\) is:

355777 A particle is made to move from the origin in three spells of equal distances, first along the \(x\)- axis, second parallel to \(y\)-axis and third parallel to \(z\)-axis. One of the forces acting on it has constant magnitude of 50 \(N\) and always acts along the direction of motion. Work done by this force in the three spells of motion are equal and total work done in all three spells is 300 \(J\). The final coordinates of the particle will be: