Chemistry
Grade-9
Easy
Question
Which of the following is the correct expression of Boyle’s law?
- PT = Constant
- PV = Constant
- P = V
![V equals 1 over P](data:image/png;base64,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)
Hint:
Boyle's law is the volume of a gas at constant temperature varies inversely with the pressure exerted on it.
The correct answer is: PV = Constant
The correct option is b) PV = Constant.
Multiplying the pressure by the volume gives the constant k. where P is the gas pressure, V is the gas volume, and k is a constant. This equation states that the product of pressure and volume is constant for a given mass of trapped gas as long as the temperature is constant.
Related Questions to study
Chemistry
In the Boyle’s law where ‘K’ is the proportionality constant. So the value of K depends on____________.
In the Boyle’s law where ‘K’ is the proportionality constant. So the value of K depends on____________.
ChemistryGrade-9
Chemistry
Among the following graph of P vs V given below corresponds to the Boyle’s laws?
Among the following graph of P vs V given below corresponds to the Boyle’s laws?
ChemistryGrade-9
Chemistry
At fixed temperature and 800mm pressure, the density of a gas is 40. At the same temperature and 400mm pressure, what is the density of the gas?
At fixed temperature and 800mm pressure, the density of a gas is 40. At the same temperature and 400mm pressure, what is the density of the gas?
ChemistryGrade-9
Chemistry
Which of the following curve does not represents the Boyle’s law?
Which of the following curve does not represents the Boyle’s law?
ChemistryGrade-9
Chemistry
Which one of the following is correct according to the PV vs P graph of a gas?
Which one of the following is correct according to the PV vs P graph of a gas?
ChemistryGrade-9
Chemistry
At constant temperature, the volume of a gas was found to be 400cm3 at a pressure of 760mm of Hg. If the pressure of the gas is increased by the half of the actual pressure find the new volume.
At constant temperature, the volume of a gas was found to be 400cm3 at a pressure of 760mm of Hg. If the pressure of the gas is increased by the half of the actual pressure find the new volume.
ChemistryGrade-9
Chemistry
Which one of the following is the real-life example of Boyle’s law?
Which one of the following is the real-life example of Boyle’s law?
ChemistryGrade-9
Chemistry
What will happen to the temperature if the pressure of a gas is increased, and its volume remains constant?
What will happen to the temperature if the pressure of a gas is increased, and its volume remains constant?
ChemistryGrade-9
Chemistry
A diver ascends to the surface of the ocean too quickly and becomes sick due to the decrease of pressure. This is an example of__________.
A diver ascends to the surface of the ocean too quickly and becomes sick due to the decrease of pressure. This is an example of__________.
ChemistryGrade-9
Chemistry
The below graph represents which gas law?
![](data:image/png;base64,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)
The below graph represents which gas law?
![](data:image/png;base64,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)
ChemistryGrade-9
Chemistry
At constant temperature the volume and the pressure associated with the gases are _____________.
At constant temperature the volume and the pressure associated with the gases are _____________.
ChemistryGrade-9
Chemistry
In Boyle’s law__________.
In Boyle’s law__________.
ChemistryGrade-9
Chemistry
At a constant volume of a gas, for a fixed number of moles, the pressure of the gas increases with an increase in temperature; this is due to:
At a constant volume of a gas, for a fixed number of moles, the pressure of the gas increases with an increase in temperature; this is due to:
ChemistryGrade-9
Chemistry
What is the pressure where one mole of a gas at 0oC occupies a volume of 1 liter?
What is the pressure where one mole of a gas at 0oC occupies a volume of 1 liter?
ChemistryGrade-9
Chemistry
Convert 6.7 L into mL
Convert 6.7 L into mL
ChemistryGrade-9