मराठी
कर्नाटक बोर्ड पी.यू.सी.पीयूसी विज्ञान इयत्ता ११

A Glass Contains Some Water at Room Temperature 20°C. Refrigerated Water is Added to It Slowly. When the Temperature of the Glass Reaches 10°C, Small Droplets Condense on the Outer Surface. - Physics

Advertisements
Advertisements

प्रश्न

A glass contains some water at room temperature 20°C. Refrigerated water is added to it slowly. when the temperature of the glass reaches 10°C, small droplets condense on the outer surface. Calculate the relative humidity in the room. The boiling point of water at a pressure of 17.5 mm of mercury is 20°C and at 8.9 mm of mercury it is 10°C.

बेरीज
Advertisements

उत्तर

Here , 

Dew point = `10^circ` C     [∵ Dew appears at `10^circ`C]

At boiling point, SVP equals atmospheric pressure.

At `20^circ` C , SVP = 17.5 mmHg

At dew point , SVP = 8.9 mmHg

`"RH" = ("SVP at dew point") /("SVP at air temperature") xx 100%`

= `8.9/17.5 xx 100%`

= 51%

shaalaa.com
  या प्रश्नात किंवा उत्तरात काही त्रुटी आहे का?
पाठ 2: Kinetic Theory of Gases - Exercises [पृष्ठ ३७]

APPEARS IN

एचसी वर्मा Concepts of Physics Vol. 2 [English] Class 11 and 12
पाठ 2 Kinetic Theory of Gases
Exercises | Q 53 | पृष्ठ ३७

संबंधित प्रश्‍न

Do you expect the gas in a cooking gas cylinder to obey the ideal gas equation?


A gas is kept in an enclosure. The pressure of the gas is reduced by pumping out some gas. Will the temperature of the gas decrease by Charles's low?


When you come out of a river after a dip, you feel cold. Explain.


Which of the following parameters is the same for molecules of all gases at a given temperature?


The mean square speed of the molecules of a gas at absolute temperature T is proportional to 


Find the number of molecules of an ideal gas in a volume of 1.000 cm3 at STP.


The mean speed of the molecules of a hydrogen sample equals the mean speed of the molecules of a helium sample. Calculate the ratio of the temperature of the hydrogen sample to the temperature of the helium sample.

Use R = 8.314 JK-1 mol-1


0.040 g of He is kept in a closed container initially at 100.0°C. The container is now heated. Neglecting the expansion of the container, calculate the temperature at which the internal energy is increased by 12 J.

Use R = 8.3 J K-1 mol-1


An ideal gas is trapped between a mercury column and the closed-end of a narrow vertical tube of uniform base containing the column. The upper end of the tube is open to the atmosphere. The atmospheric pressure equals 76 cm of mercury. The lengths of the mercury column and the trapped air column are 20 cm and 43 cm respectively. What will be the length of the air column when the tube is tilted slowly in a vertical plane through an angle of 60°? Assume the temperature to remain constant.


The weather report reads, "Temperature 20°C : Relative humidity 100%". What is the dew point?


If the density of oxygen is 1.44 kg/m3 at a pressure of 105 N/m2, find the root mean square velocity of oxygen molecules.


Calculate the average molecular kinetic energy 

  1. per kmol 
  2. per kg 
  3. per molecule 

of oxygen at 127°C, given that the molecular weight of oxygen is 32, R is 8.31 J mol−1K1 and Avogadro’s number NA is 6.02 × 1023 molecules mol1.


Energy is emitted from a hole in an electric furnace at the rate of 20 W when the temperature of the furnace is 727°C. What is the area of the hole? (Take Stefan’s constant σ to be 5.7 × 10-8 Js-1 m-2K-4.)


The average K.E. of hydrogen molecules at 27° C is E. The average K.E. at 627° C is ____________.


A molecule consists of two atoms each of mass 'm' and separated by a distance 'd'. At room temperature the average rotational kinetic energy is 'E', then its angular frequency is ______.


The molecules of a given mass of a gas have root mean square speeds of 100 ms−1 at 27°C and 1.00 atmospheric pressure. What will be the root mean square speeds of the molecules of the gas at 127°C and 2.0 atmospheric pressure?


A gas mixture consists of molecules of types A, B and C with masses mA > mB > mC. Rank the three types of molecules in decreasing order of average K.E.


Consider a rectangular block of wood moving with a velocity v0 in a gas at temperature T and mass density ρ. Assume the velocity is along x-axis and the area of cross-section of the block perpendicular to v0 is A. Show that the drag force on the block is `4ρAv_0 sqrt((KT)/m)`, where m is the mass of the gas molecule.


Share
Notifications

Englishहिंदीमराठी


      Forgot password?
Use app×