(d)
Here, $N = \Sigma f = 20$
Q$\ _{1} = \frac{N + 1}{4}th = \left( \frac{21}{4} \right)th = 3rd\$observation
Similarly, $Q_{3} = 3\left( \frac{N + 1}{4} \right)th$
=$\left( \frac{63}{4} \right)th = 5\ th$ observation
$\therefore\$ QD$= \frac{1}{2}\left( Q_{3} - Q_{1} \right) = \frac{1}{2}(5 - 3) = 1$