An analogy to Zeno's tortoise paradox can be made as follows.

A woman standing in a room cannot walk to a wall. To do so, she would first have to go half the distance, then half the remaining distance, and then again half of what still remains. This process can always be continued and can never be ended.

Draw an appropriate figure for this problem and then present an argument using sequences to show that the woman will, indeed, reach the wall.