Which line segment is the longest?

Thus, AD is the longest line segment.

What is the longest line segment in a circle?

A chord that passes through the center of a circle is called a diameter and is the longest chord.

How do you draw the length of a line segment?

The steps for constructing a line segment of given length are given in a jumbled order below:

1. Draw an arc on the line by keeping the pointed end of the compass on the point A.
2. Draw a line.
3. Extend the compass by keeping one end on the 0 cm mark and other at the given length on the ruler.

What is the longest line segment that can be drawn across the ellipse?

In an ellipse, the longest chord, which is also the longest diameter, is called the major axis, and a segment from the midpoint of the major axis (the ellipse’s center) to either endpoint of the major axis is called a semi-major axis.

What do you call the longest segment that you can find in the ellipse?

The line segment (or chord) AB (in the figure), which passes through the foci (F1, F2) and terminates on the ellipse, is called the major axis. This axis is the longest segment that can be obtained by joining two points on the ellipse. The two points at which the major axis intersects the curve are called the vertices.

Which is longest line?

The longest is the equator, whose latitude is zero, while at the poles, at latitudes 90° north and 90° south (or –90°), the circles shrink to a point. Both longitudes or meridians, interconnecting the north pole and the south pole, are equivalent lines of similar length.

How do you draw a line segment of length 6.3 cm?

Draw a line segment of length 6.3 CM draw on other parallel lines to it at a distance of 3 cm from it

1. to create F and E ,take radius 3cm at pint b and intersect at point F.
2. similarly take radius of 3cm and place it at A and E.

How do you draw a 5.3 cm line segment?

Steps of Construction :

1. Draw a line segment AB = 5.3 cm.
2. With A as centre and radius equal to more than half of AB, draw arcs on both sides of AB.
3. With B as centre and with the same radius as taken in step 2, draw arcs on both the sides of AB.
4. Let the arcs intersect each other at points P and Q.
5. Join P and Q.

What is the length of the major axis?

2a
The length of the major axis is 2a, and the length of the minor axis is 2b. The distance between the center and either focus is c, where c2 = a2 – b2. Here a > b > 0. The standard equation of an ellipse with a vertical major axis is the following: + = 1.