Smokey2007
Mechanical
- Apr 2, 2008
- 16
Something does not appear right with my following calculations. I am trying to determine how many BTUs will be transferred in on hour through a material and I am getting a huge number. I understand as "delta T" decreases so will the number of BTUs transferred, but in its initial state, this doesnt seem right. Can somebody please help me out.
given four 24" * 12" rectangle plates of 304L (stainless steel) that is 1/2" thick, how much heat will be transferred through it.
I used the following formula to calculate:
heat transfer coefficient
delta Q=h*A*delta T
k = thermal conductivity of the material = 18 W/(m*K)
t = thickness of material = .25" = .001588 meters
h = k/t = 11338 W/(m^2*K)
A = surface area = 4*height*length = 4" * 12" * 24" = 4 * .3048meters * .6096 meters = .74322 meters^2
delta T = 350F - 80F = 450K-300K=150K
delta Q = 11338W/(m^2*K)*.74322m^2*150K
delta Q = 1265751 W = 1265751 J/s
convert to BTUs (times by 3.41)
delta Q = 4316214 BTU/hr
did i do something wrong?? this number sounds way too high since the device is small and most heat exchangers I can find cannot supply this amount of BTUs.
given four 24" * 12" rectangle plates of 304L (stainless steel) that is 1/2" thick, how much heat will be transferred through it.
I used the following formula to calculate:
heat transfer coefficient
delta Q=h*A*delta T
k = thermal conductivity of the material = 18 W/(m*K)
t = thickness of material = .25" = .001588 meters
h = k/t = 11338 W/(m^2*K)
A = surface area = 4*height*length = 4" * 12" * 24" = 4 * .3048meters * .6096 meters = .74322 meters^2
delta T = 350F - 80F = 450K-300K=150K
delta Q = 11338W/(m^2*K)*.74322m^2*150K
delta Q = 1265751 W = 1265751 J/s
convert to BTUs (times by 3.41)
delta Q = 4316214 BTU/hr
did i do something wrong?? this number sounds way too high since the device is small and most heat exchangers I can find cannot supply this amount of BTUs.