Physics, asked by jackie29, 5 months ago

stem is passed through 40g of ice at -10degree celsius till temperature of mixture becomes 80degree celsius. Mass of mixture will be approximately,
pls ans me.​

Answers

Answered by yogesh22996
7

Answer:Let the mass of steam required to raise the temperature of 54 g of water from 30°C to 90°C be m gram of steam.

Each gram of steam on condensing releases 536 calories of heat. The steam which condenses is at 100°C, and it cools to final temperature of 90°C.

Heat released by m gram of steam on condensing= 536×m calorie

Heat released by m gram of condensed steam condensed to water at 100°C to water at 90°C, the final temperature of the solution= m×specific heat of water× fall of temperature= m×1×10=10m calories.

Total heat released by steam condensing and then cooling to 90°C=536m+10m=546m calories of heat.

Heat required to raise the temperature of 54 g of water at 30°C + m gram of condensed steam from 30°C to 90°C $$= (54 + m) ×1×(90°C - 30°C)= (54 + m)×60 calories

Using heat gained = Heat lost

(54+m)×60=546m;==>3240+60m=546m;====> 486m=3240,orm=3240/486=80g of steam.

Explanation:

Answered by abhi178
25

Given info : stem is passed through 40g of ice at -10°C till temperature of mixture becomes 80°C.

To find : mass of mixture will be approximately ..

solution : let mass of steam is m.

some important data

  • specific heat of ice = 0.5 cal/g/°C
  • specific heat of water = 1 cal/g/°C
  • latent heat of fusion = 80 cal/g
  • latent heat of vaporization = 540 cal/g

now, heat lost by steam to change its phase and decrease its temperature upto 80°C , H₁ = mLv + ms(T₂ - T₁)

= m × 540 + m(1)(100 - 80)

= 540 m + 20m

= 560 m

heat gained by ice decrease its temperature , to change its phase and increase its temperature upto 80°C , H₂ = m's'(T₂' - T₁') + m'Lf + m'sT₁

= 40 × 0.5 × 10 + 40 × 80 + 40 × 1 × 80

= 200 + 3200 + 3200

= 6600

from the theory of calorimetry,

                            heat lost = heat gained

⇒ H₁ = H₂

⇒ 560m = 6600

⇒ m = 6600/560 = 11.7857 g

therefore the mass of steam is 11.7857g and the mass of mixture = (11.7857 + 40)g = 51.7857g

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