Question

S.2 A cylinder of radius $r_o$, length L and thermal conductivity (heat conduction coefficient) k is immersed in T. LIQUID with unknown convection coefficient h and temperature. At a given moment, the temperature distribution in the cylinder is given by the equation T (n) = a + br$^2$ (with respect to r T will be derivative and replaced) are constant coefficients of a and b. Liquid fluid for temperature (T..) $\T_{\infty} = a + br_o \left[ \frac{2k}{r_o + \frac{h}{k}} \right]$ general expression and r = r. Obtain two separate equations for heat transfer amount (Qr-ro) = (Q transmission) and heat transfer (Q convection) at r = ro. You can abbreviate (Qtransmission) = Q (Qtransport) = Q.

          S.2 A cylinder of radius $r_o$, length L and thermal conductivity (heat conduction coefficient) k is immersed in T. LIQUID with unknown convection coefficient h and temperature. At a given moment, the temperature distribution in the cylinder is given by the equation T (n) = a + br$^2$ (with respect to r T will be derivative and replaced) are constant coefficients of a and b. Liquid fluid for temperature (T..)
$\T_{\infty} = a + br_o \left[ \frac{2k}{r_o + \frac{h}{k}} \right]$
general expression and r = r. Obtain two separate equations for heat transfer amount (Qr-ro) = (Q transmission) and heat transfer (Q convection) at r = ro.
You can abbreviate (Qtransmission) = Q (Qtransport) = Q.

S.2 A cylinder of radius ro, length L and thermal conductivity (heat conduction coefficient) k is immersed in T. LIQUID with unknown convection coefficient h and temperature. At a given moment, the temperature distribution in the cylinder is given by the equation T (n) = a + br^2 (with respect to r T will be derivative and replaced) are constant coefficients of a and b. Liquid fluid for temperature (T..)
∞ = a + bro [ (2k)/(ro + (h)/(k))]
general expression and r = r. Obtain two separate equations for heat transfer amount (Qr-ro) = (Q transmission) and heat transfer (Q convection) at r = ro.
You can abbreviate (Qtransmission) = Q (Qtransport) = Q.

Added by Dorothy B.

Question

Please give Ace some feedback