366430
A hollow spherical ball of inner radius \(a\) and outer radius \(2 a\) is made of a uniform material of constant thermal conductivity \(K\). The temperature within the ball is maintained at \(2 T_{0}\) and outside the ball is \(T_{0}\). Find the temperature at \(r = \frac{{3a}}{2}\)
366431 A rod of length \(l\) and cross-sectional area \(A\) has a variable conductivity given by \(K=\alpha T\) where \(\alpha\) is a positive constant and \(T\) is temperature in kelvin. Two ends of the rod are maintained at temperatures \(T_{1}\) and \(T_{2}\left(T_{1}>T_{2}\right)\). Heat current flowing through the rod will be
366430
A hollow spherical ball of inner radius \(a\) and outer radius \(2 a\) is made of a uniform material of constant thermal conductivity \(K\). The temperature within the ball is maintained at \(2 T_{0}\) and outside the ball is \(T_{0}\). Find the temperature at \(r = \frac{{3a}}{2}\)
366431 A rod of length \(l\) and cross-sectional area \(A\) has a variable conductivity given by \(K=\alpha T\) where \(\alpha\) is a positive constant and \(T\) is temperature in kelvin. Two ends of the rod are maintained at temperatures \(T_{1}\) and \(T_{2}\left(T_{1}>T_{2}\right)\). Heat current flowing through the rod will be
366430
A hollow spherical ball of inner radius \(a\) and outer radius \(2 a\) is made of a uniform material of constant thermal conductivity \(K\). The temperature within the ball is maintained at \(2 T_{0}\) and outside the ball is \(T_{0}\). Find the temperature at \(r = \frac{{3a}}{2}\)
366431 A rod of length \(l\) and cross-sectional area \(A\) has a variable conductivity given by \(K=\alpha T\) where \(\alpha\) is a positive constant and \(T\) is temperature in kelvin. Two ends of the rod are maintained at temperatures \(T_{1}\) and \(T_{2}\left(T_{1}>T_{2}\right)\). Heat current flowing through the rod will be
366430
A hollow spherical ball of inner radius \(a\) and outer radius \(2 a\) is made of a uniform material of constant thermal conductivity \(K\). The temperature within the ball is maintained at \(2 T_{0}\) and outside the ball is \(T_{0}\). Find the temperature at \(r = \frac{{3a}}{2}\)
366431 A rod of length \(l\) and cross-sectional area \(A\) has a variable conductivity given by \(K=\alpha T\) where \(\alpha\) is a positive constant and \(T\) is temperature in kelvin. Two ends of the rod are maintained at temperatures \(T_{1}\) and \(T_{2}\left(T_{1}>T_{2}\right)\). Heat current flowing through the rod will be