The problem asks for the perimeter of a quadrilateral with sides given by the following expressions:
$2y$, $y$, $2y + 7$, and $y + 3$.

The perimeter $P$ of the quadrilateral is the sum of all the sides:

$P = (2y) + (y) + (2y + 7) + (y + 3)$

Now, let's simplify:

$P = 2y + y + 2y + 7 + y + 3$ $P = (2y + y + 2y + y) + (7 + 3)$ $P = 6y + 10$

Thus, the perimeter of the quadrilateral is $6y + 10$.

The correct answer is: 6y + 10.

Would you like more details, or do you have any other questions? Here are some related questions you might find helpful:

1. How do you find the perimeter of different polygons?
2. How does simplifying algebraic expressions work?
3. What are the properties of a quadrilateral?
4. How can you solve for $y$ if given the value of the perimeter?
5. What is the difference between perimeter and area in geometry?

Tip: Always remember to combine like terms when simplifying expressions!