366802
A steel rod of diameter \(1\;cm\) is clamped firmly at each end when its temperature is \(25^\circ C\) so that it cannot contract on cooling. The tension in the rod at \(0^\circ C\) is approximately
\(\left( {\alpha = {{10}^{ - 5}}/^\circ C,Y = 2 \times {{10}^{11}}N{m^{ - 2}}} \right):\)
366804 A compressive force, \(F\) is applied at the two ends of a long thin steel rod. It is heated, simultaneously, Such that its temperature increases by \(\Delta T\). The net charge in its length is zero. Let \(l\) be the length of the rod, A its area of cross-section, \(Y\) its Young's modulus, and \(\alpha\) its coefficient of linear expansions. then \(F\) is equal to:
366802
A steel rod of diameter \(1\;cm\) is clamped firmly at each end when its temperature is \(25^\circ C\) so that it cannot contract on cooling. The tension in the rod at \(0^\circ C\) is approximately
\(\left( {\alpha = {{10}^{ - 5}}/^\circ C,Y = 2 \times {{10}^{11}}N{m^{ - 2}}} \right):\)
366804 A compressive force, \(F\) is applied at the two ends of a long thin steel rod. It is heated, simultaneously, Such that its temperature increases by \(\Delta T\). The net charge in its length is zero. Let \(l\) be the length of the rod, A its area of cross-section, \(Y\) its Young's modulus, and \(\alpha\) its coefficient of linear expansions. then \(F\) is equal to:
366802
A steel rod of diameter \(1\;cm\) is clamped firmly at each end when its temperature is \(25^\circ C\) so that it cannot contract on cooling. The tension in the rod at \(0^\circ C\) is approximately
\(\left( {\alpha = {{10}^{ - 5}}/^\circ C,Y = 2 \times {{10}^{11}}N{m^{ - 2}}} \right):\)
366804 A compressive force, \(F\) is applied at the two ends of a long thin steel rod. It is heated, simultaneously, Such that its temperature increases by \(\Delta T\). The net charge in its length is zero. Let \(l\) be the length of the rod, A its area of cross-section, \(Y\) its Young's modulus, and \(\alpha\) its coefficient of linear expansions. then \(F\) is equal to:
366802
A steel rod of diameter \(1\;cm\) is clamped firmly at each end when its temperature is \(25^\circ C\) so that it cannot contract on cooling. The tension in the rod at \(0^\circ C\) is approximately
\(\left( {\alpha = {{10}^{ - 5}}/^\circ C,Y = 2 \times {{10}^{11}}N{m^{ - 2}}} \right):\)
366804 A compressive force, \(F\) is applied at the two ends of a long thin steel rod. It is heated, simultaneously, Such that its temperature increases by \(\Delta T\). The net charge in its length is zero. Let \(l\) be the length of the rod, A its area of cross-section, \(Y\) its Young's modulus, and \(\alpha\) its coefficient of linear expansions. then \(F\) is equal to: