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Equal volumes of all gases under similar...

Equal volumes of all gases under similar conditions of temperataure and pressure contain equal number of molecules. This statement is called………………….. .

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To solve the question, we need to identify the statement that describes the relationship between the volume of gases and the number of molecules under the same conditions of temperature and pressure. ### Step-by-Step Solution: 1. **Understanding the Statement**: The question states that equal volumes of all gases under similar conditions of temperature and pressure contain an equal number of molecules. 2. **Identifying the Law**: This relationship is a fundamental concept in chemistry and is known as a specific gas law. ...
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Knowledge Check

  • Equal volumes of all gases under same conditions of temperature and pressure contains equal number of

    A
    Moles
    B
    Atoms
    C
    Electrons
    D
    Radicals
  • Equal volumes of all gases under same temperature and pressure contain equal number of molecules according to

    A
    Avogadro's law
    B
    Charle's law
    C
    Boyle's law
    D
    Graham's law
  • Equal volumes of all gases under same temperature and pressure contain equal number of molecules according to

    A
    Avogadro's law
    B
    Charle's law
    C
    Boyle's law
    D
    Graham's law
  • Similar Questions

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    Assertion : Equal volumes of all gases under similar conditions of temperature and pressure contain equal number of molecules Reason : Volume of a gas is inversely proportional to pressure

    Name the law in Physics which states that equal volume of all gases under the same conditions of temperature and pressure contain the equal number of molecules.

    Name the law in Physics which states that equal volume of all gases under the same conditions of temperature and pressure contain equal numbers of molecules.

    ''Equal volume of gases under similar conditions of pressure and temperature possess equal number of molecules''. This law is given by

    Equal volumes of all gases at the same temperature and pressure contain equal number of particles. This statement is a direct consequence of