
(c) $R_{bulb} = \frac{220^{2}}{100} = 484\Omega;$
$R_{geyser} = \frac{220^{2}}{1000} = 48.4\Omega$
When only bulb is on,
$V_{bulb} = \frac{220 \times 484}{484 + 6} = 217.4$ volt
When geyser is also switched on, effective resistance of bulb and geyser
$\ = \frac{484 \times 48.4}{484 + 48.4} = 44\ \Omega$
$V_{bulb} = \frac{220 \times 44}{(44 + )} = 193.6$ V
Hence, the potential drop $= 217.4 \times 193.6$
$\ = 23.8$ V$\approx$ 24 V.