Question
How many isomers are possible for ${C_4}{H_{10}}O$
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Answer
d
(d) $\mathop {{C_6}{H_5} - \mathop {\mathop C\limits^{||} }\limits^O - C{H_3}}\limits_{{\rm{(Keto}}\,{\rm{form)}}} \,{\rm{and}}\,\mathop {{C_6}{H_5} - \mathop {\mathop {C = }\limits^{|\,\,\,\,\,\,} }\limits^{OH} }\limits_{{\rm{(enol form)}}} C{H_2}$
(d) $\mathop {{C_6}{H_5} - \mathop {\mathop C\limits^{||} }\limits^O - C{H_3}}\limits_{{\rm{(Keto}}\,{\rm{form)}}} \,{\rm{and}}\,\mathop {{C_6}{H_5} - \mathop {\mathop {C = }\limits^{|\,\,\,\,\,\,} }\limits^{OH} }\limits_{{\rm{(enol form)}}} C{H_2}$
$\mathop {{C_6}{H_5} - \mathop {\mathop C\limits^{||} }\limits^O - C{H_2} - \mathop {\mathop C\limits^{||} }\limits^O - C{H_3}}\limits_{{\rm{(Keto form)}}} \,$and
$\mathop {{C_6}{H_5} - \mathop {\mathop C\limits_{||} }\limits_O - CH = \mathop {\mathop {C\,\,\,}\limits_{|\,\,\,\,} }\limits_{OH} - C{H_3}}\limits_{{\rm{(enol form)}}} $
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