Sign in
12thPass logo
New chatPYQ LibraryDoubtsRank report
Sign in to see Recents

Your guest activity stays on this device

Sign in to save progress →
Sign in

Some Basic Concepts of Chemistry question

2021 · 27 Jul · Shift 1 · Q14
Guest · filters and generic practice availableBrowsing as a guest · PYQ filters and generic practice are available. Sign in only for personalised features and saved progress.
  1. PYQ Library
  2. /JEE Main
  3. /Chemistry
  4. /Some Basic Concepts of Chemistry
  5. /2021 · 27 Jul · Shift 1 · Q14

Some Basic Concepts of Chemistry question

2021 · 27 Jul · Shift 1 · Q14

JEE MainChemistrySome Basic Concepts of ChemistryNumerical+4 / −1
The density of NaOHNaOHNaOH solution is 1.2 g cm −-− 3. The molality of this solution is ‾\underline{\hspace{2cm}}​ m. (Round off to the Nearest Integer) [Use : Atomic mass : Na : 23.0 u, O : 16.0 u, H : 1.0 u, Density of H2OH_2OH2​O : 1.0 g cm −-− 3]
Numerical answer
View written solutionFree

Correct answer: 5

  1. Interpret the given data

We need the molality of the NaOH\text{NaOH}NaOH solution.

Given:

  • Density of solution =1.2 g cm−3= 1.2\ \text{g cm}^{-3}=1.2 g cm−3
  • Density of water =1.0 g cm−3= 1.0\ \text{g cm}^{-3}=1.0 g cm−3

Since no concentration is directly given, we use the density increase to infer dissolved solute mass in a convenient volume.

  1. Take 1 cm31\ \text{cm}^31 cm3 of solution

Mass of 1 cm31\ \text{cm}^31 cm3 solution: 1.2 g1.2\ \text{g}1.2 g

If the same volume were pure water, its mass would be: 1.0 g1.0\ \text{g}1.0 g

So, mass of NaOH\text{NaOH}NaOH dissolved in 1 cm31\ \text{cm}^31 cm3 solution is taken as: 1.2−1.0=0.2 g1.2 - 1.0 = 0.2\ \text{g}1.2−1.0=0.2 g

Hence, in 1 cm31\ \text{cm}^31 cm3 solution:

  • mass of solute =0.2 g= 0.2\ \text{g}=0.2 g
  • mass of solvent (water) =1.0 g= 1.0\ \text{g}=1.0 g
  1. Find moles of NaOH\text{NaOH}NaOH

Molar mass of NaOH\text{NaOH}NaOH: 23+16+1=40 g mol−123 + 16 + 1 = 40\ \text{g mol}^{-1}23+16+1=40 g mol−1

Moles of NaOH\text{NaOH}NaOH: n=0.240=0.005 moln = \frac{0.2}{40} = 0.005\ \text{mol}n=400.2​=0.005 mol

  1. Convert mass of solvent into kg

Mass of water: 1.0 g=0.001 kg1.0\ \text{g} = 0.001\ \text{kg}1.0 g=0.001 kg

  1. Calculate molality

Molality is: m=moles of solutemass of solvent in kgm = \frac{\text{moles of solute}}{\text{mass of solvent in kg}}m=mass of solvent in kgmoles of solute​

So, m=0.0050.001=5m = \frac{0.005}{0.001} = 5m=0.0010.005​=5

  1. Final answer

The molality of the solution is: 5 m\boxed{5\ \text{m}}5 m​

Rounded to the nearest integer: 5\boxed{5}5​

PreviousNext

More from Some Basic Concepts of Chemistry

  • 2SO2​(g) + O2​(g) → 2SO3​(g) The above reaction is carried out in a vessel starting with partial pressure PSO2​ = 250 m bar, PO2​ = 750 m bar and PSO3​ = 0 bar. When the reaction is complete, the total pressure in the…2021 · Numerical
  • The molarity of the solution prepared by dissolving 6.3 g of oxalic acid (H2​C2​O4​.2H2​O) in 250 mL of water in mol L − 1 is x × 10 − 2. The value of x is ​. (Nearest integer) [Atomic mass : H : 1.0,…2021 · Numerical
  • Sodium oxide reacts with water to produce sodium hydroxide. 20.0 g of sodium oxide is dissolved in 500 mL of water. Neglecting the change in volume, the concentration of the resulting NaOH solution is ​× 10…2021 · Numerical
  • The ratio of the mass percentages of ‘C & H’ and ‘C & O’ of a saturated acyclic organic compound ‘X’ are 4 : 1 and 3 : 4 respectively. Then, the moles of oxygen gas required for complete combustion of two moles of organic compound…2020 · Numerical
  • The mole fraction of glucose (C6​H12​O6​ ) in an aqueous binary solution is 0.1. The mass percentage of water in it, to the nearest integer, is ​.2020 · Numerical
  • The volume strength of 8.9 M H2​O2​ solution calculated at 273 K and 1 atm is ​. (R = 0.0821 L atm K-1 mol-1) (rounded off ot the nearest integer)2020 · Numerical
  • The strengths of 5.6 volume hydrogen peroxide (of density 1 g/mL) in terms of mass percentage and molarity (M), respectively, are: (Take molar mass of hydrogen peroxide as 34 g/mol)2020 · MCQ
  • 6.023 × 1022 molecules are present in 10 g of a substance 'x'. The molarity of a solution containing 5 g of substance 'x' in 2 L solution is ​ × 10-32020 · Numerical