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The Ellipse is a large public green space just off of the National Mall in Washington DC. The US Department of Commerce flanks one side and several buildings and monuments sit on the other. Directly to the north is the South Lawn of the White House.

The Ellipse contains several memorials and houses the White House Christmas Tree in December.

Q: What is the Ellipse and which two buildings flank the area?

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it has somethign to do with Washington DC

The Ellipse (officially called President's Park South) is a 52-acre park located between the White House and the Washington Monument. Properly, the Ellipse is the name of the five-furlong circumference street within the park.

the White House and the Washington monument

The Ellipse (officially called President's Park South) is a 52-acre park located just south of the White House fence. Properly, the Ellipse is the name of the five-furlong (1 km) circumference street within the park. It is flanked by the White House and the Washington Monument.

An ellipse is a two dimensional shape, so it does not have a "surface area", only an "area". Any ellipse has two radii, the major one and the minor one. We'll call them R1 and R2. The area of the ellipse then can be calculated with the function: a = πR1R2 You will notice that this is the same equation as the area for a circle. The circle is a special case though, because it is an ellipse in which both axes are the same length. In that case, R1 equals R2, so we can simply call it r and say: a = πr2

the white house and the muesam

What are two points inside a ellipse

An ellipse have two focal points.

An ellipse, a hyperbola.

An ellipse has two lines of mirror symmetry: the line that includes the two foci of the ellipse and the perpendicular bisector of the segment of that line between the two foci.

The two foci are necessary to define the location of an ellipse, but the shape depends on the eccentricity, which is related to the lengths of the two axes.

The perimeter of an ellipse cannot be expressed in a simple formula like for a circle. One way to approximate it is by using an elliptic integral, which involves complex mathematical calculations. Alternatively, you can use numerical methods or software to find an accurate approximation of the ellipse's perimeter.