NEB Class 12 Questions: NEB 12 Model Questions 2080/2024


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Volumetric Analysis Numericals Problems - Class 12 Chemistry

Volumetric Analysis Numericals Problem Solution. NEB Grade 12 Chemistry Chapter 1 Volumetric Analysis Numericals Questions Answer Solution.

Volumetric Analysis Numericals Problem Solution


Grade 12 Chemistry Chapter 1 Volumetric Analysis Numericals Questions Answer Solution



 

Normality

Normality is defined as the no. of gram equivalent of solute present in one liter of the solution. It is represented as N.

`\text{Normality}\text{ = }\frac{\text{No}~\text{of}~\text{gm}~\text{eq}~\text{of}~\text{Solute}}{\text{V}~\text{of}~\text{Solution}~\left(\text{in}~\text{L}\right)}`

No. of gm eq. = V of Solution (in L) * Normality

`No. of gm eq. = \frac{V*N}{1000}`

`\text{Normality}\text{ = }\frac{\text{Wt of solute in gm}}{\text{Eq wt * V of Solution (in L)}}`

`\frac{\text{Wt}~\text{of}~\text{solute}~\text{in}~\text{gm}}{\text{Eq}~\text{wt}\text{ * }\frac{\text{V}~\text{of}~\text{Solution}~\left(\text{in}~\text{mL}\right)}{\text{1000}}}`

`\text{Wt. of Solute in gm}\text{ =}`
`\frac{\text{Normality}\text{ * }\text{Eq}~\text{wt}\text{ * }\text{V}~\text{of}~\text{Solute}~\left(\text{in}~\text{ml}\right)}{\text{1000}}`

`\therefore w = \frac{VEN}{1000}`

The solution obtained by dissolving one gram equivalent weight of solute in one
liter of solution is called normal solution.

`No\ of\ gm\ eq = \frac{Wt\ of\ Substance\ ( gm)}{Eq \ Wt}`

Similarly, the solution obtained by dissolving 1/10th gram equivalent weight of solute in one liter of solution is called decinormal solution.


Compounds Molecular wt. Equivalent wt. n
Hydrochloric acid 36.5 36.5 1
Sulphuric acid 98 49 2
Oxalic acid 126 63 2
Sodium hydroxide 40 40 1
Sodium carbonate 106 53 2
Calcium carbonate 100 50 2
Aluminium 27 9 3
Magnesium 24 12 2


How many gram of sodium carbonate is required to prepare 250ml of decinormal solution of sodium carbonate?

How many gram of sodium carbonate is required to prepare 250ml of decinormal solution of sodium carbonate?

Calculate the concentration of solution obtained by dissolving 0.63gm of oxalic acid into 200ml of solution.

Calculate the concentration of solution obtained by dissolving 0.63gm of oxalic acid into 200ml of solution.

Molarity


Molarity of a solution may be defined as the no. of moles of solute present in one liter of
the solution. It is represented as M.

Molarity Formula - Class 12 Chemistry

The solution obtained by dissolving one gram equivalent weight of solute in one liter of solution is called normal solution.

`No\ of\ Moles = \frac{Wt\ of\ Substance\ ( gm)}{Mol. \ Wt}`

Similarly, the solution obtained by dissolving 1/10th mole of solute in one liter of solution is called decimolar solution.

Gm/liter:


The amount of solute in gram that is present in one liter or 1000ml of solution is called
gram per liter.

Gram Per Liter in terms of Normality and Molarity

Relationship between normality and molarity:


Relationship between normality and molarity

Percentage (%)


The amount of solute in gram that is present in 100ml of solution is called percentage (by volume).

Percentage Volumetric Analysis Formula

Some Important Formula


Volumetric Analysis Important Formula



1) Express the following in g. eqvt. and moles


i) 1.06 g. Na 2 CO 3


We have, g. eqvt.

 = `frac{given wt}{eqvtwt} `

= `\frac{1.06}{53} = 0.02`


no. of moles

= `frac{given wt}{eqvtwt} `

= `\frac{1.06}{106} = 0.01`


ii) 150 ml. of 0.1M NaOH solution


We have, g. eqvt. = normality x vol. in litre

= `0.1*\frac{150}{1000}` (in NaOH, N =M)

= 0.015


No. of moles = molarity x vol.in litre

= `0.1*\frac{150}{1000}`

= 0.015


2) Calculate the wt. of anhydrous Na2CO3 required to prepare 250 ml. of  `\frac{N}{20}(f = 1.01)` solution.


We have, `X = \frac{NEV}{1000}`

`= \frac{1*1.01*53*250}{20*1000}`

= 0.67 g


3) How many kg of wet NaOH containing 12% water are required to make 120 L of a 0.25 N solution.


We have,`X = \frac{NEV}{1000}`

`= \frac{0.25*40*120*1000}{1000}`

= 1200 g.=1.2 kg.


Let the wt. of wet NaOH be y g.

A/Q, (100-12) % of y = x

or, `\frac{88}{100}*y`=1.2 kg.

or, y = 1.363 kg.


4) You are given a L of semi molar solution of oxalic acid. What volume of water should be added into it to make it exactly decinormal?


Here, V1 = 1L         V2 = (1+x) L

S1 = `\frac{M}{2}` = 1N

S2 = `\frac{N}{10} `= 0.1 N


(In oxalic acid, N = 2M)

We have, from normality equation:

V1 S1 = V2 S2

or, 1 * 1 = (1 + x)  * `\frac{N}{10} `

or, 1+ x =10

or, x = 9 L

 

5) Concentrated hydrochloric acid has a specific gravity of 1.16 & contains 32% HCl by wt. calculate the vol. of this acid which would be required to make 10 L of a normal solution of the acid.


a) Calculation of concentration of conc. HCl


We have, Normality   `= \frac{\% (\frac{w}{w})*sp.  gravity*10}{eqvt wt\ldotp }`

 `= \frac{32*1.16*10}{36.5}`

= 10.17 N


b) Calculation of vol.


Here, V1 =?     V 2 = 10 L

S1 = 10.17 N     S2 = 1 N

We have, from normality equation:

`V_1 S_1 = V_2 S_2`

or, V 1 x 10.17 N = 10 x 1 N

V1= 0.983 L


6) x g. of oxalic acid reacts completely with 20 ml. of `\frac{N}{10}(f = 1.06)` ` KMnO_4` solution. Calculate the value of x.


Here, g. eqvt. of oxalic acid = g. eqvt. of KMnO4

or, `(\frac{given wt.}{eq. wt})_`Oxalic acid = ( normality*g. eqvt. of `KMnO_4)`

`\frac{X}{63} = 0.1*1.06*\frac{20}{1000}`

X = 63*0.1*1.06*0.02g. 

X = 0.133g. 


7) If 20 ml. of `\frac{N}{20}(f = 2.06)` `H_2SO_4` and 30 ml.of `\frac{N}{10}(f = 1.12)` HNO 3 are mixed together, calculate the normality of mixture.


We have,  `V_m S_m = V_1 S_1 + V_2 S_2`

or, (20 +30) * `S_m` = 20 * 0.05 * 2.06 + 30 * 0.1 * 1.12

or, `S_m` x 50 = 2.06 + 3.36

or, `S_m` = 5.42/50 

∴ `S_m` = 0.1084 N


8) What volume of semi normal and centimolar `H_2SO_4` solutions should be mixed in order to prepare 1.5 L of decinormal solution of `H_2SO_4`?


Let, `V_1` = y         `V_2` = 1.5-y

`S_1 = \frac{N}{2}`

`S_2 = \frac{M}{100} = \frac{N}{50}`

We have,  `V_m S_m = V_1 S_1 + V_2 S_2`

or, `1.5 * \frac{N}{10} = y * \frac{N}{2} + (1.5-y) * \frac{N}{50}`

or, 0.15 = 0.5y + 0.03 – 0.02y

or, 0.48y = 0.12

or, y = `\frac{0.12}{0.48}` = 0.25 L


Thus, the vol. of semi normal `H_2SO_4 `= y = 0.25 L

The vol. of centimolar `H_2SO_4 ` = 1.5-y = 1.5-0.25=1.25 L


9) 30 c.c. of 0.2N HCl, 10 c.c. of 1N `H_2SO_4 `, 20 c.c. of `\frac{N}{10}`HNO3 and 40 c.c. of water are mixed together. What will be the normality of the mixture?


We have, `V_m S_m = V_1 S_1 + V_2 S_2+V_3 S_3 + V_4 S_4`

or, 100 x `S_m` = 30 x 0.2 + 10 x 1 +20 x 0.1 + 40 x 0

or, 100 x `S_m` = 6 + 10 + 2 + 0

or, `S_m` =  `\frac{18}{100}` = 0.18N


Read: Class 12 Chemistry Notes


Remaining Numericals

Grade 12 Chemistry Chapter 1 Volumetric Analysis Numericals Questions Answer Solution

Grade 12 Chemistry Chapter 1 Volumetric Analysis Numericals Questions Answer Solution

Grade 12 Chemistry Chapter 1 Volumetric Analysis Numericals Questions Answer Solution

Grade 12 Chemistry Chapter 1 Volumetric Analysis Numericals Questions Answer Solution

Grade 12 Chemistry Chapter 1 Volumetric Analysis Numericals Questions Answer Solution

Grade 12 Chemistry Chapter 1 Volumetric Analysis Numericals Questions Answer Solution

Grade 12 Chemistry Chapter 1 Volumetric Analysis Numericals Questions Answer Solution

Grade 12 Chemistry Chapter 1 Volumetric Analysis Numericals Questions Answer Solution

Grade 12 Chemistry Chapter 1 Volumetric Analysis Numericals Questions Answer Solution

Grade 12 Chemistry Chapter 1 Volumetric Analysis Numericals Questions Answer Solution


Volumetric Analysis Numericals PDF


Read: Volumetric Analysis Note - Class 12 Chemistry

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