Home
Class 11
CHEMISTRY
Pressure of 1g of an ideal gas A at 27^(...

Pressure of `1g` of an ideal gas `A` at `27^(@)C` is found to be 2 bar when `2g` of another ideal gas `B` is introduced in the same flask at same temperature the pressure becomes 3 bar. Find a relationship thieir molecular masses .

Text Solution

Verified by Experts

`M_(B)=4M_(A)`
Promotional Banner

Topper's Solved these Questions

  • STATES OF MATTER : GASES, LIQUIDS AND SOLIDS

    CBSE COMPLEMENTARY MATERIAL|Exercise 5-MARK QUESTIONS|8 Videos
  • STATES OF MATTER : GASES, LIQUIDS AND SOLIDS

    CBSE COMPLEMENTARY MATERIAL|Exercise HOTS QUESTIONS|4 Videos
  • STATES OF MATTER : GASES, LIQUIDS AND SOLIDS

    CBSE COMPLEMENTARY MATERIAL|Exercise 2-MARK QUESTIONS|21 Videos
  • SOME BASIC CONCEPTS OF CHEMISTRY

    CBSE COMPLEMENTARY MATERIAL|Exercise UNIT TEST|12 Videos
  • STRUCTURE OF ATOM

    CBSE COMPLEMENTARY MATERIAL|Exercise UNIT TEST|8 Videos

Similar Questions

Explore conceptually related problems

Pressure of 1 g of an ideal gas A at 27^(@)C is found to be 2 bar, when 2 g of another gas B is introduced in the same flask at same temperature. The pressure becomes 3 bar. Find a relationship between their molecular masses.

The presence of 1 g of an ideal gas A at 27^(@)C is 2 bar . When 2 g of another ideal gas B is added to the same flask at the same temperature, the pressure becomes 3 bar . The relationship between their molar masses is

Pressure of 1 g ideal gas X at 300 K is 2 atm. When 2 g of another gas Y is introduced in the same vessel at same temperature, the pressure become 3 atm. The correct relationship between molar mass of X and Y is :

At same temperature and pressure of an ideal gas

When 4 g of an ideal gas A is introduced into an evacuated flask kept at 25^(@)C , the pressure is found to be one atmosphere. If 6 g of another ideal gas B is then added to the same flask, the pressure becomes 2 atm at same temperature. The ratio of molecular weights (M_(A) : M_(B)) of the two gases would be

If pressure of an ideal gas is reduced to 1/4, then volume of the gas at the same temperature will become… times.