Feasible Solutions to Linear Inequalities

A bakery sells two types of pastries: croissants and muffins. Let $x$ represent the number of croissants sold and $y$ represent the number of muffins sold. The bakery has the following constraints:

1. The total number of pastries sold in one day cannot exceed 80, represented by the inequality: $$x + y \leq 80$$

2. The number of muffins sold must be at least twice the number of croissants sold, represented by the inequality: $$y \geq 2x$$

Which of the following points (x,y) is a feasible solution to this system of inequalities?