In an ellipse, the real line segment typically refers to the "major axis" or "minor axis," depending on its orientation. The major axis is the longest diameter that passes through the center and both foci, while the minor axis is the shorter diameter that is perpendicular to the major axis. These axes are crucial in defining the shape and size of the ellipse.
In the context of an ellipse, each point marked with a dot is called a "focus" or "foci" (plural). The ellipse has two foci, which are positioned symmetrically along the major axis. These points are crucial in defining the shape and properties of the ellipse, as they relate to the distances from any point on the ellipse to the foci.
There is no useful or suitable method shown on the list below.
An irregular pentagon as shown below. ./\ /. \ | .| |_|
The answer is 2772...APEX
The dashed line in the regular heptagon likely represents a specific segment, such as a diagonal connecting two non-adjacent vertices or an axis of symmetry. Depending on its placement, it could indicate a line of reflection, a diagonal that divides the heptagon into two equal areas, or a segment illustrating a geometric property. Without additional context or a visual reference, it’s challenging to provide a precise description.
radius
Focus
Focus
In the context of an ellipse, each point marked with a dot is called a "focus" or "foci" (plural). The ellipse has two foci, which are positioned symmetrically along the major axis. These points are crucial in defining the shape and properties of the ellipse, as they relate to the distances from any point on the ellipse to the foci.
Is it an invisible ellipse ... I can't see it
(5/2, - 7/2) Apex
AnFind the midpoint of the segment below and enter its coordinates as an ordered pair. (-3,4) (-3,-2)
Points: (-4, 6) and (4, -2) Midpoint: (0, 2)
If you mean points of (-2, 4) and (6, -4) then the midpoint is at (2, 0)
If you mean points of (2, 4) and (2, -7) then the midpoint is at (2, -1.5)
If you mean (-12, -3) and (3, -8) then its midpoint is at (-4.5, -5.5)
There are several approximations, but easiest (I think) is shown below: P=pi{3(a+b) - square root of: [(3a+b)(a+3b)]} Where a=major axis (long diameter) and b= minor axis (smaller one)