Largest rectangle inscribed in a semicircle

Determine the area of the largest rectangle that can be inscribed in a semicircle of radius 8". Figure shows that the area can be written as A =(2x)y, if (x,y) is the point of the upper right corner of the rectangle. However, we choose to parameterize the area by a single value, the angle delta.Derive the formula for the area of the inscribed rectangle as a function of delta. We refer to this function as A(delta) below.

A(delta)=?

Determine the area of the largest rectangle that can be inscribed in a semicircle of radius 8". Figure shows that the area can be written as A =(2x)y, if (x,y) is the point of the upper right corner of the rectangle. However, we choose to parameterize the area by a single value, the angle delta.Derive the formula for the area of the inscribed rectangle as a function of delta. We refer to this function as A(delta) below.

A(delta)=?

### Recently Asked Questions

- Please show me how to solve number 10 using number 5 to do it! I got stuck on this one. Thank you!

- Under standard conditions , ATP can release for every molecule converted to ADP

- Glucose is converted into glucose 6-phosphate by hexokinase . Glucose 6-phosphate then serves as the substrate for the enzyme phosphoglucose isomerase , which