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Question: If \[{\text{0}}{\text{.45g}}\] of acid (molecular weight = 90) was exactly neutralized by \[20{\text...

If 0.45g{\text{0}}{\text{.45g}} of acid (molecular weight = 90) was exactly neutralized by 20mL20{\text{mL}} of 0.5{\text{N}}$$$${\text{NaOH}}. Basicity of the acid is:
A.1
B.2
C.3
D.4

Explanation

Solution

To answer this question, you should recall the concept of normality and neutralization reaction. When equal equivalents of acid and base are mixed it leads to a neutral solution. We shall substitute the values given in the given formula.
Formula used:
Normality = Molarity×n - factor{\text{Normality = Molarity}} \times {\text{n - factor}}

Complete step by step answer:
Let the nfactor{n_{factor}} ​ be n.n.
Moles of acid =900.45 =5millimoles = 900.45{\text{ }} = 5{\text{millimoles}}
Comparing equivalents of acid and NaOH
5×n=0.5×205 \times n = 0.5 \times 20.
n=2\Rightarrow n = 2
For acid, nfactor={n_{factor}} = basicity.
\therefore Basicity is 2.

Hence, the correct option is B.
Note:
You should know about the other concentration terms commonly used:
Concentration in Parts Per Million (ppm) The parts of a component per million parts (106{10^6}) of the solution.
ppm(A)=Mass of ATotal mass of the solution×106{\text{ppm(A)}} = \dfrac{{{\text{Mass of A}}}}{{{\text{Total mass of the solution}}}} \times {10^6}
Normality: It is defined as the number of gram equivalents of solute present in one litre of the solution.
Mole Fraction: It gives a unitless value and is defined as the ratio of moles of one component to the total moles present in the solution.
Mole fraction = XAXA+XB\dfrac{{{X_{\text{A}}}}}{{{X_{\text{A}}} + {X_B}}}(from the above definition) where XA{X_{\text{A}}}is no. of moles of glucose and XB{X_{\text{B}}}is the no. of moles of solvent.