Consider two Statements and a Question:
Statement-1: The last day of the month is a Wednesday.
Statement-2: The third Saturday of the month was the seventeenth day.
Question: What day is the fourteenth of the given month?
Which one of the following is correct in respect of the Statements and the Question?
Statement-2 alone is sufficient to answer the Question.
Statement-2 provides that the third Saturday of the month was the seventeenth day. If the 17th of the month is a Saturday, then to determine the day of the 14th, one must count back three days (17 - 3 = 14). Counting backward from Saturday:
Thus, the 14th of the given month is a Wednesday. This information directly answers the question.
Statement-1 alone is not sufficient to answer the Question.
Statement-1 indicates that the last day of the month is a Wednesday. However, the length of a month can vary (28, 29, 30, or 31 days). The day of the 14th would therefore depend on the total number of days in that specific month. For instance:
Since Statement-1 does not specify the length of the month, it is not possible to definitively determine the day of the 14th. Therefore, Statement-1 alone is insufficient.
As Statement-2 alone is sufficient, options suggesting that both statements are required or that neither is sufficient are incorrect.