What is the heating capacity in BTUH of a heat pump with a supply air temperature of 92°F and return air temperature of 70°F?

Prepare for the NATE Heat Pump Exam with flashcards and multiple choice questions, each featuring hints and detailed explanations. Boost your confidence and excel on your test!

To determine the heating capacity of a heat pump, the temperature difference between the supply air and the return air is essential. The formula used to calculate heat capacity in BTU/H, based on the temperature difference and the airflow rate, is:

[ \text{Heating Capacity (BTUH)} = \text{CFM} \times 1.08 \times \Delta T ]

where CFM is the airflow rate in cubic feet per minute, and ( \Delta T ) is the temperature difference between the supply and return air.

In this case, the supply air temperature is 92°F and the return air temperature is 70°F, leading to a temperature difference of:

[ \Delta T = 92°F - 70°F = 22°F ]

If we assume a common airflow rate of 1,500 CFM, substituting the values into the heating capacity formula yields:

[ \text{Heating Capacity} = 1500 , \text{CFM} \times 1.08 \times 22°F ]

[ \text{Heating Capacity} = 1500 \times 1.08 \times 22 ]

[ \text{Heating Capacity} \approx 35,760

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