Chickens with an average mass of 1.7 kg (k = 0 .45 W/m .K, and α = 0 .13 × 10 -6 m 2 /s) and initially at a uniform temperature of 15°C are to be chilled in agitated brine at -7°C. The average heat transfer coefficient between the chicken and the brine is determined experimentally to be 440 W/m 2 K. Taking the average density of the chicken to be 0.95 g/cm 3 and treating the chicken as a spherical lump, determine the center and the surface temperatures of the chicken in 2 h and 45 mm. Also, determine if any part of the chicken will freeze during this process. Solve this problem using the analytical one-term approximation method.
Chickens with an average mass of 1.7 kg (k = 0 .45 W/m .K, and α = 0 .13 × 10 -6 m 2 /s) and initially at a uniform temperature of 15°C are to be chilled in agitated brine at -7°C. The average heat transfer coefficient between the chicken and the brine is determined experimentally to be 440 W/m 2 K. Taking the average density of the chicken to be 0.95 g/cm 3 and treating the chicken as a spherical lump, determine the center and the surface temperatures of the chicken in 2 h and 45 mm. Also, determine if any part of the chicken will freeze during this process. Solve this problem using the analytical one-term approximation method.
Chickens with an average mass of 1.7 kg
(k = 0
.45 W/m
.K, and
α
= 0
.13
×
10
-6
m
2
/s)
and initially at a uniform temperature of 15°C are to be chilled in agitated brine at -7°C. The average heat transfer coefficient between the chicken and the brine is determined experimentally to be 440 W/m2 K. Taking the average density of the chicken to be 0.95 g/cm3 and treating the chicken as a spherical lump, determine the center and the surface temperatures of the chicken in 2 h and 45 mm. Also, determine if any part of the chicken will freeze during this process. Solve this problem using the analytical one-term approximation method.
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Required information
An abrasive cutoff wheel has a diameter of 5 in, is 1/16 in thick, and has a 3/4-in bore. The wheel weighs 4.80 oz and
runs at 11,700 rev/min. The wheel material is isotropic, with a Poisson's ratio of 0.20, and has an ultimate strength of 12
kpsi.
Choose the correct equation from the following options:
Multiple Choice
о
σmax=
(314) (4r2 — r²)
-
о
σmax = p² (3+) (4r² + r²)
16
σmax =
(314) (4r² + r²)
σmax =
(314) (4² - r²)
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