It would be half of the original volume. As you reduce the volume the pressure would increase and at half the original volume the pressure would be doubled.
To determine the initial pressure of H2S gas in the flask, we need the total pressure and the partial pressure of another gas in equilibrium with H2S. Without the partial pressure of the other gas, we can't determine the initial pressure of H2S with just the Kp value and temperature provided.
1.1
To determine the resulting pressure when the gas is compressed to a volume of 7.600 mL at a temperature of 26.00°C, we can use the ideal gas law (PV = nRT) or apply the combined gas law if we have initial conditions. Without specific initial conditions or the amount of gas, we cannot calculate the exact pressure. However, if you provide the initial pressure, volume, and temperature, we can find the new pressure using the combined gas law.
Using Boyle's Law, we can calculate the new volume by dividing the initial pressure by the final pressure and multiplying it by the initial volume. New Volume = (Initial Pressure / Final Pressure) * Initial Volume = (200 kPa / 400 kPa) * 50 cubic meters = 25 cubic meters.
According to scientists the universe continues to expand as a result of the initial big bang.
No, it is not possible for the balloon to naturally expand four times its initial volume while the temperature remains constant. According to Boyle's Law, at constant temperature, the pressure and volume of a gas are inversely proportional. Since the atmospheric pressure remains constant, the balloon's pressure of 200.0kPa would need to increase to expand, which cannot happen at constant temperature.
You can calculate pressure and temperature for a constant volume process using the combined gas law.
To determine the initial pressure of H2S gas in the flask, we need the total pressure and the partial pressure of another gas in equilibrium with H2S. Without the partial pressure of the other gas, we can't determine the initial pressure of H2S with just the Kp value and temperature provided.
according to the ideal gas equation , volume will be four time of initial value.
Blood pressure
The ideal gas law, (PV = nRT), can be used here. The initial pressure is proportional to the initial number of moles, and the final pressure is proportional to the total number of moles. Therefore, the ratio of final pressure to initial pressure is the ratio of the total number of moles of gas at the final conditions to the number of moles initially in the container.
increase blood pressure
(final seed-initial gram of the seed)/initial gram o the seed x 100%
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BOYLES LAW The relationship between volume and pressure. Remember that the law assumes the temperature to be constant. or V1 = original volume V2 = new volume P1 = original pressure P2 = new pressure CHARLES LAW The relationship between temperature and volume. Remember that the law assumes that the pressure remains constant. V1 = original volume T1 = original absolute temperature V2 = new volume T2 = new absolute temperature P1 = Initial Pressure V1= Initial Volume T1= Initial Temperature P2= Final Pressure V2= Final Volume T2= Final Temperature IDEAL GAS LAW P1 = Initial Pressure V1= Initial Volume T1= Initial Temperature P2= Final Pressure V2= Final Volume T2= Final Temperature Answer BOYLES LAW The relationship between volume and pressure. Remember that the law assumes the temperature to be constant. or V1 = original volume V2 = new volume P1 = original pressure P2 = new pressure CHARLES LAW The relationship between temperature and volume. Remember that the law assumes that the pressure remains constant. V1 = original volume T1 = original absolute temperature V2 = new volume T2 = new absolute temperature P1 = Initial Pressure V1= Initial Volume T1= Initial Temperature P2= Final Pressure V2= Final Volume T2= Final Temperature IDEAL GAS LAW P1 = Initial Pressure V1= Initial Volume T1= Initial Temperature P2= Final Pressure V2= Final Volume T2= Final Temperature
Using the ideal gas law (PV = nRT), you can calculate the initial and final number of moles of CO2. Given that the temperature remains constant, the ratio of the initial volume to final volume is equal to the ratio of the initial pressure to the final pressure. Applying this ratio to the initial volume of 1.25 liters will give you the final volume.
This equation represents Boyle's Law, which states that the initial pressure multiplied by the initial volume is equal to the final pressure multiplied by the final volume for a given quantity of gas at constant temperature.