Answer:
For
- 5.556 lb/s
For
- 7.4047 lb/s
Solution:
As per the question:
System Load = 96000 Btuh
Temperature, T =

Temperature rise, T' =
Now,
The system load is taken to be at constant pressure, then:
Specific heat of air,

Now, for a rise of
in temeprature:


Now, for
:

