Heat conduction through a layers of different materials

Join the discussion
Ask a follow-up here, or get your own question answered by working scientists, mathematicians and engineers — people, not an autocomplete.
Real named experts · corrections over time · the nuance an AI answer skips
3 replies · 2K views
curiosity colour
Messages
21
Reaction score
0

Homework Statement


Question C(ii)
23513252_1863108113702914_1119620298_n.jpg

23476270_1863108110369581_2138216208_n.jpg

Homework Equations


dQ/dt =-kA(dθ/dx)
dQ/dt = (θ12)/ ((lx/kxAx)+ (ly/kyAy))

The Attempt at a Solution


So the first time I tried at this question, I was using the second equation provided above,but when I check the answer, they put the area on the numerator. which left me wonder, how did they make it on top, I've check my textbook but none of it give any clues. If area is on the numerator with θ, I think k should be too isn't it?
 

Attachments

  • 23513252_1863108113702914_1119620298_n.jpg
    23513252_1863108113702914_1119620298_n.jpg
    26.6 KB · Views: 814
  • 23476270_1863108110369581_2138216208_n.jpg
    23476270_1863108110369581_2138216208_n.jpg
    23.5 KB · Views: 818
Physics news on Phys.org
If Ax = Ay = A, you can multiply numerator and denominator by A, so A will appear in the numerator and not the denominator. You can do the same with k if kx = ky, but that is not the case in this problem.
 
mjc123 said:
If Ax = Ay = A, you can multiply numerator and denominator by A, so A will appear in the numerator and not the denominator. You can do the same with k if kx = ky, but that is not the case in this problem.
I see, thanks for your answer