Home
Class 11
CHEMISTRY
Consider gases confined by a liquid, as ...

Consider gases confined by a liquid, as shown below. Density of the liquid = `d.gmL^(-1) h_1 and h_3 ` in mm and `p_1 , p_2 and p_3` in mm Hg. 

Barometric pressure is equal to 

A

`p_1`

B

`p_2`

C

`p_3`

D

`p_1 + p_2 = p_3`

Text Solution

Verified by Experts

The correct Answer is:
B
Baromatic pressure `implies ` levelled mercury `implies P_2`.
Promotional Banner

Topper's Solved these Questions

  • STATES OF MATTER

    AAKASH SERIES|Exercise PRACTICE SHEET (EXERCISE -I) (LEVEL -II ADVANCED)(MATRIX MATCHING TYPE QUESTIONS)|1 Videos

  • STATES OF MATTER

    AAKASH SERIES|Exercise PRACTICE SHEET (EXERCISE -I) (LEVEL -II ADVANCED)(INTEGER TYPE QUESTIONS)|3 Videos

  • STATES OF MATTER

    AAKASH SERIES|Exercise PRACTICE SHEET (EXERCISE -I) (LEVEL -II ADVANCED)(MORE THAN ONE CORRECT ANSWER TYPE QUESTIONS)|4 Videos

  • SATURATED HYDROCARBONS

    AAKASH SERIES|Exercise QUESTIONS FOR DESCRIPTIVE ANSWERS|10 Videos

  • STOICHIOMETRY

    AAKASH SERIES|Exercise QUESTIONS FOR DESCRIPTIVE ANSWERS|59 Videos

Similar Questions

Explore conceptually related problems

Consider gases confined by a liquid, as shown below. Density of the liquid = d.gmL^(-1) h_1 and h_3 in mm and p_1 , p_2 and p_3 in mm Hg. In terms of barometric pressure (P_(atm)) is

Consider gases confined by a liquid, as shown below. Density of the liquid = d."gmL"^(-1) h_(1) and h_(3) in mm and p_(1), p_(2) and p_(3) in mm Hg. Select correct relation for pressure p_(3)

Consider an air bubble of radius 2 mm in a liquid at a depth of 5 cm below the free surface. The density of the liquid is 1000 kg//m ^(3) and the surface tension is 0.1N//m. Then, find the pressure inside the air bubble is greater than the pressure at the free surface of the liquid. (Take , h = 10 m //s^(2))

The density of gas is 3.8 gL^(-1) at STP. The density at 27^@C and 700mm Hg pressure will be

In the above case, if P_(1), P_(2) and P_(3) are their final pressure's. Then

Consider a vessel filled with a liquid upto height H. The bottom of the vessel lies in the XY-plane passing through the origin. The density of the liquid varies with Z-axis as rho(z)=rho_(0)[2-((z)/(H))^(2)] . If p_(1) and p_(2) are the pressures at the bottom surface and top surface of the liquid, the magnitude of (p_(1)-p_(2)) is

The vapour pressure of a mixure of 1 mole of liquid 'A' and 3 mole of liquid 'B' is 550 mm of Hg. When one mole of liquid 'B' is further added, the vapour pressure of the solution increases by 10 mm of Hg. The vapour pressure of pure liquid A and B are respectively in mm of Hg .