355813 A force \(F=-(y \hat{i}+x \hat{j})\) acts on a particle moving in the \(X-Y\) plane. Starting from the origin, the particle is taken along the positive \(X\)-axis to the point \((2 a, 0)\) and then parallel to the \(Y\)-axis to the point \((2 a, 2 a)\). The total work done on the particle is

355814 A particle moves under the effect of a force \(F=C x\) from \(x=0\) to \(x=x_{1}\). The work done in the process is

355815 A particle of mass \(1\,kg\) is moving along \({x}\)-axis, and a force \({F}\) is also acting along \({x}\)-axis in a way that its displacement is varying as \({x=3 t^{2}}\). Find the work done by force when it covers a distance of \({2 m}\)

355816 Given \(\vec{F}=\left(x y^{2}\right) \hat{i}+\left(x^{2} y\right) \hat{j} N\). The work done by \(\vec{F}\) when a particle is taken along the semicircular path \(OAB\) where the coordinates of \(B\) are \((4,0)\) is

355813 A force \(F=-(y \hat{i}+x \hat{j})\) acts on a particle moving in the \(X-Y\) plane. Starting from the origin, the particle is taken along the positive \(X\)-axis to the point \((2 a, 0)\) and then parallel to the \(Y\)-axis to the point \((2 a, 2 a)\). The total work done on the particle is

355814 A particle moves under the effect of a force \(F=C x\) from \(x=0\) to \(x=x_{1}\). The work done in the process is

355815 A particle of mass \(1\,kg\) is moving along \({x}\)-axis, and a force \({F}\) is also acting along \({x}\)-axis in a way that its displacement is varying as \({x=3 t^{2}}\). Find the work done by force when it covers a distance of \({2 m}\)

355816 Given \(\vec{F}=\left(x y^{2}\right) \hat{i}+\left(x^{2} y\right) \hat{j} N\). The work done by \(\vec{F}\) when a particle is taken along the semicircular path \(OAB\) where the coordinates of \(B\) are \((4,0)\) is

355813 A force \(F=-(y \hat{i}+x \hat{j})\) acts on a particle moving in the \(X-Y\) plane. Starting from the origin, the particle is taken along the positive \(X\)-axis to the point \((2 a, 0)\) and then parallel to the \(Y\)-axis to the point \((2 a, 2 a)\). The total work done on the particle is

355814 A particle moves under the effect of a force \(F=C x\) from \(x=0\) to \(x=x_{1}\). The work done in the process is

355815 A particle of mass \(1\,kg\) is moving along \({x}\)-axis, and a force \({F}\) is also acting along \({x}\)-axis in a way that its displacement is varying as \({x=3 t^{2}}\). Find the work done by force when it covers a distance of \({2 m}\)

355816 Given \(\vec{F}=\left(x y^{2}\right) \hat{i}+\left(x^{2} y\right) \hat{j} N\). The work done by \(\vec{F}\) when a particle is taken along the semicircular path \(OAB\) where the coordinates of \(B\) are \((4,0)\) is

355813 A force \(F=-(y \hat{i}+x \hat{j})\) acts on a particle moving in the \(X-Y\) plane. Starting from the origin, the particle is taken along the positive \(X\)-axis to the point \((2 a, 0)\) and then parallel to the \(Y\)-axis to the point \((2 a, 2 a)\). The total work done on the particle is

355814 A particle moves under the effect of a force \(F=C x\) from \(x=0\) to \(x=x_{1}\). The work done in the process is

355815 A particle of mass \(1\,kg\) is moving along \({x}\)-axis, and a force \({F}\) is also acting along \({x}\)-axis in a way that its displacement is varying as \({x=3 t^{2}}\). Find the work done by force when it covers a distance of \({2 m}\)

355816 Given \(\vec{F}=\left(x y^{2}\right) \hat{i}+\left(x^{2} y\right) \hat{j} N\). The work done by \(\vec{F}\) when a particle is taken along the semicircular path \(OAB\) where the coordinates of \(B\) are \((4,0)\) is