Simplify :

(i) $\dfrac{5}{12} \times (-36)$

(ii) $\dfrac{-17}{18} \times 12$

(iii) $\dfrac{-5}{6} \times \dfrac{6}{5}$

(iv) $-14 \times \dfrac{9}{28}$

(v) $-4\dfrac{4}{5} \times \Big(-7\dfrac{1}{2}\Big)$

(vi) $\dfrac{-8}{15} \times \dfrac{-25}{32}$

Simplify :

(i) $\Big(\dfrac{2}{5} \times \dfrac{5}{8}\Big) + \Big(\dfrac{-3}{7} \times \dfrac{14}{-15}\Big)$

(ii) $\Big(\dfrac{-14}{3} \times \dfrac{-12}{7}\Big) + \Big(\dfrac{-6}{25} \times \dfrac{15}{8}\Big)$

(iii) $\Big(\dfrac{6}{25} \times \dfrac{-15}{8}\Big) - \Big(\dfrac{13}{100} \times \dfrac{-25}{26}\Big)$

(iv) $\Big(\dfrac{-14}{5} \times \dfrac{-10}{7}\Big) - \Big(\dfrac{-8}{9} \times \dfrac{3}{16}\Big)$

Find the distance covered by a car in $2\dfrac{2}{5}$ hours at a speed of $46\dfrac{2}{3}$ km per hour.

Write the multiplicative inverse of :

(i) $\dfrac{5}{6}$

(ii) $\dfrac{-3}{7}$

(iii) -8

(iv) $\dfrac{-11}{3}$

(v) $\dfrac{-1}{8}$