Consider a 7.6-cm-diameter cylindrical lamb meat chunk 1030 kWm3, (p = 1030 Kg/m 3 , c p = 3 .49 kJ/kg .K), k = 0 .456 W/m .K, α = 1 .3 × 10 -7 m 2 /s) . Such a meat chunk intially at 2°C is dropped into boiling water at 95°C with a heat transfer coefficient of 1200 W/m 2 K. The time it takes for the center temperature of the meat chunk to rise to 75°C is (a) 136 min (b) 21.2 min (c) 13.6 min (d) 11.0 min (e) 8.5 min
Consider a 7.6-cm-diameter cylindrical lamb meat chunk 1030 kWm3, (p = 1030 Kg/m 3 , c p = 3 .49 kJ/kg .K), k = 0 .456 W/m .K, α = 1 .3 × 10 -7 m 2 /s) . Such a meat chunk intially at 2°C is dropped into boiling water at 95°C with a heat transfer coefficient of 1200 W/m 2 K. The time it takes for the center temperature of the meat chunk to rise to 75°C is (a) 136 min (b) 21.2 min (c) 13.6 min (d) 11.0 min (e) 8.5 min
Solution Summary: The author explains the time required for the center temperature of the meat chunk to rise to t=71° C and the thermal conductivity of cylindrical lamb.
Consider a 7.6-cm-diameter cylindrical lamb meat chunk 1030 kWm3,
(p = 1030 Kg/m
3
,
c
p
= 3
.49 kJ/kg
.K), k = 0
.456 W/m
.K,
α
= 1
.3
×
10
-7
m
2
/s)
. Such a meat chunk intially at 2°C is dropped into boiling water at 95°C with a heat transfer coefficient of 1200 W/m2 K. The time it takes for the center temperature of the meat chunk to rise to 75°C is
Qu 5 Determine the carburizing time necessary to achieve a carbon concentration of 0.30 wt% at a position 4 mm into an iron carbon alloy that initially contains 0.10 wt% C. The surface concentration is to be maintained at 0.90 wt% C, and the treatment is to be conducted at 1100°C. Use the data for the diffusion of
carbon into y-iron: Do = 2.3 x10-5 m2/s and Qd = 148,000 J/mol. Express your answer in hours to three significant figures.
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In figure A, the homogeneous rod of constant cross section is attached to unyielding supports. In figure B, a homogeneous bar with a cross-sectional area of 600 mm2 is attached to rigid supports. The bar carries the axial loads P1 = 20 kN and P2 = 60 kN, as shown.1. In figure A, derive the expression that calculates the reaction R1 in terms of P, and the given dimensions.2. In figure B, calculate the reaction (kN) at A.3. In figure B, calculate the maximum axial stress (MPa) in the rod.
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