369831 A load of \(4.0\;kg\) is suspended from a ceiling through a steel wire of length \(20\;m\) and radius \(2.0\;mm\) It is found that the length of the wire increases by \(0.031\;mm\) as equilibrium is achieved. If \(g = 3.1\pi m{s^{ - 2}}\), the value of young's modulus in \(N . \mathrm{m}^{-2}\) is

369832 A steel wire of length \(4.7\;m\) and cross-sectional area \(3.0 \times {10^{ - 5}}\;{m^2}\) stretches by the same amount as a copper wire of length \(3.5\;m\) and crosssectional area \(4.0 \times {10^{ - 5}}\;{m^2}\) under given load. The ratio of the Young's modulus of steel to that of copper is

369833 How much force is required to produce an increase of \(0.2 \%\) in the length of a brass wire of diameter \(0.6\,\;mm\).
(Young's modulus for brass \( = 0.9 \times {10^{11}}\;\,N/{m^2}\) )

369834 Four wires \(P, Q, R\) and \(S\) of same materials have diameters and stretching forces as shown below. Arrange their strains in the decreasing order.

369831 A load of \(4.0\;kg\) is suspended from a ceiling through a steel wire of length \(20\;m\) and radius \(2.0\;mm\) It is found that the length of the wire increases by \(0.031\;mm\) as equilibrium is achieved. If \(g = 3.1\pi m{s^{ - 2}}\), the value of young's modulus in \(N . \mathrm{m}^{-2}\) is

369832 A steel wire of length \(4.7\;m\) and cross-sectional area \(3.0 \times {10^{ - 5}}\;{m^2}\) stretches by the same amount as a copper wire of length \(3.5\;m\) and crosssectional area \(4.0 \times {10^{ - 5}}\;{m^2}\) under given load. The ratio of the Young's modulus of steel to that of copper is

369833 How much force is required to produce an increase of \(0.2 \%\) in the length of a brass wire of diameter \(0.6\,\;mm\).
(Young's modulus for brass \( = 0.9 \times {10^{11}}\;\,N/{m^2}\) )

369834 Four wires \(P, Q, R\) and \(S\) of same materials have diameters and stretching forces as shown below. Arrange their strains in the decreasing order.

369831 A load of \(4.0\;kg\) is suspended from a ceiling through a steel wire of length \(20\;m\) and radius \(2.0\;mm\) It is found that the length of the wire increases by \(0.031\;mm\) as equilibrium is achieved. If \(g = 3.1\pi m{s^{ - 2}}\), the value of young's modulus in \(N . \mathrm{m}^{-2}\) is

369832 A steel wire of length \(4.7\;m\) and cross-sectional area \(3.0 \times {10^{ - 5}}\;{m^2}\) stretches by the same amount as a copper wire of length \(3.5\;m\) and crosssectional area \(4.0 \times {10^{ - 5}}\;{m^2}\) under given load. The ratio of the Young's modulus of steel to that of copper is

369833 How much force is required to produce an increase of \(0.2 \%\) in the length of a brass wire of diameter \(0.6\,\;mm\).
(Young's modulus for brass \( = 0.9 \times {10^{11}}\;\,N/{m^2}\) )

369834 Four wires \(P, Q, R\) and \(S\) of same materials have diameters and stretching forces as shown below. Arrange their strains in the decreasing order.

369831 A load of \(4.0\;kg\) is suspended from a ceiling through a steel wire of length \(20\;m\) and radius \(2.0\;mm\) It is found that the length of the wire increases by \(0.031\;mm\) as equilibrium is achieved. If \(g = 3.1\pi m{s^{ - 2}}\), the value of young's modulus in \(N . \mathrm{m}^{-2}\) is

369832 A steel wire of length \(4.7\;m\) and cross-sectional area \(3.0 \times {10^{ - 5}}\;{m^2}\) stretches by the same amount as a copper wire of length \(3.5\;m\) and crosssectional area \(4.0 \times {10^{ - 5}}\;{m^2}\) under given load. The ratio of the Young's modulus of steel to that of copper is

369833 How much force is required to produce an increase of \(0.2 \%\) in the length of a brass wire of diameter \(0.6\,\;mm\).
(Young's modulus for brass \( = 0.9 \times {10^{11}}\;\,N/{m^2}\) )

369834 Four wires \(P, Q, R\) and \(S\) of same materials have diameters and stretching forces as shown below. Arrange their strains in the decreasing order.