Flag Thermal Physics> two identical rectangular rods of metal a...
question mark

two identical rectangular rods of metal are welded rods of metal are welded end to end to end as shown in Fig. 23-27a, and 10 J of heat flows through the rods in 2.0 min. How long would it take for 30 J to flow through the rods if they are welded as shown in Fig. 23-27b?
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

Amit Saxena , 10 Years ago
Grade upto college level
anser 1 Answers
Navjyot Kalra
232-1900_1.PNG
So, time t will be,
t = W/H
To find the rate of heat transfer Ho for the rectangular rod which are connected in series (configuration (a)), substitute 10 J for W and 2 min for t in the equation t = W/H,
Ho = W/t

232-1222_1.PNG
Last Activity: 10 Years ago
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