The month of April, 2000, had five Sundays. Three of them fall on even numbered days. The eighth day of this month is a
(A) Saturday
(B) Sunday
(C) Monday
(D) Tuesday
(E) Friday
The month of April, 2000, had five Sundays. Three of them fall on even numbered days. The eighth day of this month is a
(A) Saturday
(B) Sunday
(C) Monday
(D) Tuesday
(E) Friday

## Solution

Since three of the Sundays fall on even numbered days and two on odd numbered days this implies that the first Sunday of the month must fall on an even numbered day. Note that it is not possible for a Sunday to fall on the 4th day of the month because the 5th Sunday would then have to fall on the 32nd day of the month. The five Sundays will fall on the following days of the calendar: 2, 9, 16, 23, 30 . April 8 must be a Saturday.

ANSWER: (A)