Chemistry, asked by PratikGaikwad, 1 year ago

An aqueous solution of urea containing 18g urea in 15cm³ of solution having density equal to 1.052g/cm³.If the molecular weight of urea is 60.Then molality of the solution is

Answers

Answered by tiwaavi
28
Hello Dear.

There is the little typing error in the Question. The Volume of the Aqueous Solution of Urea must be 1500 cm³ or the mass of the urea must be 15 g or less than that.

Now, as per as the Volume 1500 cm³, solution is shown.

 Volume of the Aqueous Solution = 1500 cm³
Density of the Solution = 1.052 g/cm³

∴ Mass of the solution = Density × Volume.
    = 1.052 × 1500
    = 1578 g.

Mass of the solvent = Mass of the Solution - Mass of the solute (or Urea).
= 1578 - 18
= 1560 g.
= 1.56 kg.

No. of moles = Mass/Molar Mass
∴No. of moles of Urea = 18/60
  = 0.3 moles.

Now,
∵ Molality = No. of moles of Solute (or Urea) ÷ Mass of the Solvent in kg.
  ∴ Molality = 0.3/1.56
∴ Molality = 0.192 m.
⇒ Molality ≈ 0.2 m [Approx]

Hence Molality of the Solution is 0.192 m.(or 0.2 m.)


_________________________________

When we taken mass of the urea as 15 g.
 

Given ⇒
Volume of Aqueous Solution of Urea = 15 cm³.
Density of the Solution = 1.052 g/cm³.

∵ Density = Mass/Volume
∴ Mass = Density × Volume
∴ Mass = 1.052 × 15
∴ Mass = 15.78 g.

Mass of the solution = 15.78 grams.

∵ Mass of the Solvent(or Water) = Mass of the Solution - Mass of the Solute(or Urea)
∴ Mass of the Solvent = 15.78 - 15
  = 0.78 g.
 = 78 × 10⁻⁵ kg.

Now, No. of moles of Urea = Mass/Molar Mass
 = 15/60
 = 1/4
 = 0.25 moles.


∵ Molality = No. of moles of Solute(Urea) ÷ Mass of the Solvent in kg. (Water)
  = 0.25 ÷ (78 × 10⁻⁵)
  = 320.51 m.


Hence, Molality of the solution is 320.51 m.
(It is approx impossible)

________________________


As per as my Research, First Solution is true.
In the Question, Volume of the Solution is taken as 1500 cm³.
 

Hope it helps.
Answered by Kanak007vats
2

Answer:

Explanation: see the attachment !!

Hope you easily understand ..

And i think some mistake in question is there ...of numerical value..

But my answer is absolutely correct

Attachments:
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