14) 

In this rectangle there is exactly one false statement. In this rectangle there are exactly two false statements.

In this rectangle there are exactly three false statements.

In this rectangle there are exactly four false statements.

How many true statements are there in the rectangle?

$\begin{array}{lllll}\text { (A) } 0 & \text { (B) } 1 & \text { (C) } 2 & \text { (D) } 3 & \text { (E) } 4 .\end{array}$
14) The answer is (B). The four statements contradict each other, so at most one of them can be true, which means there are at least three false statements, including the first two for sure. Therefore, one of the last two statements must be true, and thus the fourth is false and the third is true.