r1 =
Radius along the major axis, the maximum radius
r2 =
Radius along the minor axis, the minimum radius
A =
Area of the ellipse in square units
Choose the number of decimals to show in your answer. This is also known as significant figures. Select an appropriate amount of significant figures based on the precision of the input numbers.
An ellipse is a circle stretched symmetrically along an axis. This axis is called the major axis and will be the longest line across the ellipse through the center. Perpendicular to the major axis will be the minor axis, which will be the shortest line across an ellipse through the center Area will be calculated almost identically to that of a circle except instead of squaring the radius we must multiply the radius along the major axis by the radius along the minor axis. A = π * r1 * r2Ellipse Area Formula
To work out the area of an ellipse two radii must be known; the longest and shortest possible radii.
Work out the area of an ellipse if the semi-major axis (r1) is 5 and the semi-minor axis (r2) is 3.
An ellipse with a semi-major axis of 5 and a semi-minor axis of 3 will have an area of about 47.12 square units.
What is the area of an ellipse if r1 is 8 inches and r2 is 6 inches? Use 3.14159 as π
An ellipse where r1 is 8 inches and r2 is 6 inches will have an area of about 150.8 square inches, or 972.901 square centimetres after conversion.