a pascal is about 760mmHg. therefore, a pressure of 99100 pascal is about 130mmHg.
400 mmHg pressure can be converted to KP to be 53.33.
To convert pressure from kilopascals (kPa) to millimeters of mercury (mmHg), you can use the conversion factor where 1 kPa is approximately equal to 7.50062 mmHg. Therefore, a pressure of 33.7 kPa is equal to about 252.7 mmHg (33.7 kPa × 7.50062 mmHg/kPa).
253 mmhg (torr)
The vapor pressure (in mmHg) of acetic acid at 20C is approx. 26.
To convert pressure from mmHg to psi, you can use the conversion factor where 1 mmHg is approximately equal to 0.0193368 psi. Therefore, to convert 235 mmHg to psi, you multiply 235 by 0.0193368, resulting in approximately 4.54 psi.
taken up; -5 mmHg
The conversion factor from kPa to mmHg is 1 kPa = 7.5 mmHg. Therefore, the pressure in the container is 445 kPa * 7.5 mmHg/kPa = 3337.5 mmHg.
The correct pressure in kPa would be 104.4 kPa. To convert mmHg to kPa, you can use the conversion factor: 1 mmHg = 0.133322 kPa. So, 783.0 mmHg * 0.133322 kPa/mmHg = 104.4 kPa.
To calculate the partial pressures of oxygen (O₂) and nitrogen (N₂) in the atmosphere, you can use Dalton's Law of Partial Pressures. The total pressure is 760 mmHg. The partial pressure of O₂ is 20% of 760 mmHg, which is 152 mmHg, and the partial pressure of N₂ is 80% of 760 mmHg, which is 608 mmHg. Therefore, the partial pressures are 152 mmHg for O₂ and 608 mmHg for N₂.
A pressure of 340 mmHg is equal to 45.3 kPa (kilopascals). To convert mmHg to kPa, you can use the conversion factor 1 mmHg = 0.133 kPa.
A systolic pressure of 174 mmHg is significantly elevated compared to the normal range of 120 mmHg. Specifically, it is 54 mmHg higher than the normal level, indicating stage 2 hypertension. This condition may require medical evaluation and potential intervention to manage blood pressure effectively.
To find the pressure of the gas in the mercury manometer, you can use the formula: ( P_{\text{gas}} = P_{\text{atm}} + h ). In this case, ( P_{\text{atm}} ) is 769 mmHg and ( h ) is 71 mm. Thus, ( P_{\text{gas}} = 769 , \text{mmHg} + 71 , \text{mmHg} = 840 , \text{mmHg} ). Therefore, the pressure of the gas is 840 mmHg.