Rima studies six subjects viz. Hindi, English, Maths, History, Science and Computer on six different days of a week that starts from Monday. Only one subject is studied each day and one of the days is Holiday. Which day is Holiday? Statement I : Hindi is studied just after Science, which is studied on the fourth day of the week. Saturday is not a Holiday. Computer is studied just before Holiday. Statement II : Hindi and Computer are studied at a gap of three days. Maths is studied on the last day of the week. English and Hindi are studied on consecutive days.

If the data in neither statement I nor statement II is sufficient to answer the question.

If the data in statement I is sufficient to answer the question.

If the data in statement II is sufficient to answer the question.

If the data in either statement I or statement II is sufficient to answer the question.

If the data in both statement I and statement II is necessary to answer the question.

Rima studies six subjects viz. Hindi, English, Maths, History, Science

1.	Rima studies six subjects viz. Hindi, English, Maths, History, Science and Computer on six different days of a week that starts from Monday. Only one subject is studied each day and one of the days is Holiday. Which day is Holiday? Statement I : Hindi is studied just after Science, which is studied on the fourth day of the week. Saturday is not a Holiday. Computer is studied just before Holiday. Statement II : Hindi and Computer are studied at a gap of three days. Maths is studied on the last day of the week. English and Hindi are studied on consecutive days.
A.	If the data in statement I is sufficient to answer the question.
B.	If the data in statement II is sufficient to answer the question.
C.	If the data in either statement I or statement II is sufficient to answer the question.
D.	If the data in both statement I and statement II is necessary to answer the question.
E.	If the data in neither statement I nor statement II is sufficient to answer the question.
Answer» E. If the data in neither statement I nor statement II is sufficient to answer the question.

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