To find the perimeter of a figure when given expressions for its sides, you will need to add up all the side lengths. In this case, you have two expressions for the lengths of the sides of the figure: \( x + 2 \) and \( 2x - 3 \).
Assuming that the figure is a rectangle (or a shape with opposite sides that are equal) and that you have two pairs of opposite sides each represented by the given expressions, the perimeter \( P \) can be expressed as follows:
If you have the two sides \( x + 2 \) and \( 2x - 3 \), the perimeter will be:
\[ P = 2 \times (\text{side 1} + \text{side 2}) = 2 \times \left( (x + 2) + (2x - 3) \right) \]
Now, simplify the expression inside the parentheses:
\[ = 2 \times (x + 2 + 2x - 3) = 2 \times (3x - 1) \]
Now, distribute the 2:
\[ P = 6x - 2 \]
So, the expression for the perimeter of the figure is:
\[ P = 6x - 2 \]
If the figure is not a rectangle and the interpretation of the sides is different, please provide more details about the shape.