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Consider the following sequence of reactions to give the major product $$(X)$$:
$$P$$ g of the major product $$(X)$$ formed is reacted with $$\text{NaHCO}_3$$ solution to liberate a gas which occupied 11.2 dm³ at STP. $$P$$ = _____ g.
( Given molar mass in g $$mol^{-1} H:1,C:12,O:16,Cl:35.5$$)
Correct Answer: 78
$$\text{CH}_3\text{Cl} / \text{Anhydrous AlCl}_3$$ (Friedel-Crafts Alkylation):
Benzene reacts with methyl chloride in the presence of a Lewis acid to form Toluene ($$\text{C}_6\text{H}_5\text{CH}_3$$).
$$\text{Cl}_2 / \text{FeCl}_3$$ (Electrophilic Aromatic Substitution): The methyl ($$-\text{CH}_3$$) group on toluene is an ortho/para-directing group. Due to steric hindrance at the ortho-position, the para-isomer is formed as the major product. This gives $$p$$-chlorotoluene.
$$\text{K}_2\text{Cr}_2\text{O}_7 / \text{H}_2\text{SO}_4$$ (Oxidation):
Potassium dichromate in an acidic medium is a strong oxidizing agent. It oxidizes the benzylic alkyl group ($$-\text{CH}_3$$) completely into a carboxylic acid group ($$-\text{COOH}$$). The chlorine atom remains unaffected.
Thus, the major product ($$X$$) is $$p$$-chlorobenzoic acid ($$\text{Cl}-\text{C}_6\text{H}_4-\text{COOH}$$).
The molecular formula of $$p$$-chlorobenzoic acid is $$\text{C}_7\text{H}_5\text{O}_2\text{Cl}$$.
Using the given atomic masses:
$$\text{Molar Mass of } X = 84 + 5 + 32 + 35.5 = 157.5\text{ g mol}^{-1}$$
Carboxylic acids react with sodium bicarbonate ($$\text{NaHCO}_3$$) to liberate carbon dioxide ($$\text{CO}_2$$) gas according to the following balanced equation:
$$\text{R-COOH} + \text{NaHCO}_3 \rightarrow \text{R-COONa} + \text{H}_2\text{O} + \text{CO}_2\uparrow$$
From the stoichiometry of the reaction:
$$\text{1 mole of } \text{R-COOH} \text{ liberates } \text{1 mole of } \text{CO}_2\text{ gas}$$
Since the molar ratio between $$p$$-chlorobenzoic acid and $$\text{CO}_2$$ is $$1:1$$:
$$\text{Moles of major product } (X) = 0.5\text{ moles}$$
Now, find the mass $$P$$:
$$\text{Mass } P = \text{Moles} \times \text{Molar Mass}$$
$$P = 0.5 \times 157.5 = 78.75\text{ g}$$
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