A rectangular garden has a length that is 5 meters longer than its width. If the width is represented by w meters: i. Write an expression for the length of the garden. ii. Write an expression for the perimeter of the garden. iii. Write an expression for the area of the garden. c. If the width of the garden is 8 meters, calculate the perimeter and area.

The width of the garden is represented by $w$ meters.

The length is 5 meters longer than its width.

The expression for the length is $\boxed{w + 5 \text{ meters}}$.

The perimeter $P$ of a rectangle is given by $P = 2(\text{length} + \text{width})$.

We have $L = w + 5$ and width $= w$.

The expression for the perimeter is $\boxed{4w + 10 \text{ meters}}$.

The area $A$ of a rectangle is given by $A = \text{length} \times \text{width}$.

We have $L = w + 5$ and width $= w$.

The expression for the area is $\boxed{w^2 + 5w \text{ square meters}}$.

The perimeter is $\boxed{42 \text{ meters}}$.

The area is $\boxed{104 \text{ square meters}}$.