The given image shows a shape with the following key measurements:

• One side of 56 ft
• Another side of 85 ft
• The angle between the sides, $\theta = 26^\circ$

We are tasked with finding the volume of this shape in cubic yards. The shape in the image resembles a triangular prism, where the triangular base is defined by the two sides (56 ft and 85 ft) and the included angle $\theta = 26^\circ$.

Steps to Find the Volume:

1. Area of the triangular base: To calculate the area of the triangular base, we can use the formula for the area of a triangle when two sides and the included angle are known: $\text{Area of base} = \frac{1}{2} a b \sin(\theta)$ where:

   • $a = 56 \, \text{ft}$
   • $b = 85 \, \text{ft}$
   • $\theta = 26^\circ$

2. Volume of the prism: Once the area of the triangular base is known,