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15. Calculate the following pressure conversions mmHg ATM Kpa __ __ discrimination __ 790 mmHg __ __ __ __ 565 Kpa __ 3.26 ATM __

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15. Calculate the following pressure conversions
mmHg
ATM
Kpa
__
__ discrimination
__
790 mmHg
__
__
__
__
565 Kpa
__
3.26 ATM
__

15. Calculate the following pressure conversions mmHg ATM Kpa __ __ discrimination __ 790 mmHg __ __ __ __ 565 Kpa __ 3.26 ATM __

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DexterElite · Tutor for 8 years

Answer

790 mmHg<br />- Kpa: \( \frac{790 \text{ mmHg}}{760 \text{ mmHg/atm}} \times 101.325 \text{ kPa/atm} = 105.3 \text{ kPa} \)<br />- ATM: \( \frac{790 \text{ mmHg}}{760 \text{ mmHg/atm}} = 1.039 \text{ atm} \)<br /><br />565 Kpa<br />- mmHg: \( \frac{565 \text{ kPa}}{101.325 \text{ kPa/atm}} \times 760 \text{ mmHg/atm} = 4235.8 \text{ mmHg} \)<br />- ATM: \( \frac{565 \text{ kPa}}{101.325 \text{ kPa/atm}} = 5.58 \text{ atm} \)<br /><br />3.26 ATM<br />- mmHg: \( 3.26 \text{ atm} \times 760 \text{ mmHg/atm} = 2477.6 \text{ mmHg} \)<br />- Kpa: \( 3.26 \text{ atm} \times 101.325 \text{ kPa/atm} = 330.32 \text{ kPa} \)

Explain

To convert between different pressure units, we use the following relationships:<br />- 1 atm = 760 mmHg<br />- 1 atm = 101.325 kPa<br /><br />Using these conversions, we can determine the equivalent values in the other units.
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