To calculate the length of the segment connecting the points (1, -5) and (3, 6), you can use the distance formula: (d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}). Here, (x_1 = 1), (y_1 = -5), (x_2 = 3), and (y_2 = 6). Plugging in these values gives: (d = \sqrt{(3 - 1)^2 + (6 - (-5))^2} = \sqrt{(2)^2 + (11)^2} = \sqrt{4 + 121} = \sqrt{125} = 5\sqrt{5}).
To find the length of a segment given two points, use the distance formula: (d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}), where ((x_1, y_1)) and ((x_2, y_2)) are the coordinates of the two points. Simply plug in the coordinates into the formula and calculate the result to obtain the length of the segment.
Four line segments can be named as follows: AB, CD, EF, and GH. Each segment is typically denoted by its endpoints, with the letters representing those points. For example, segment AB connects points A and B, while segment CD connects points C and D. These names can be used in geometric contexts to discuss properties such as length and orientation.
a chord
line segment
A chord is a line which connects two points which lie on a circle.
A chord. If it's not a segment, it's a secant line.
a line segment
To find the length of a segment given two points, use the distance formula: (d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}), where ((x_1, y_1)) and ((x_2, y_2)) are the coordinates of the two points. Simply plug in the coordinates into the formula and calculate the result to obtain the length of the segment.
Four line segments can be named as follows: AB, CD, EF, and GH. Each segment is typically denoted by its endpoints, with the letters representing those points. For example, segment AB connects points A and B, while segment CD connects points C and D. These names can be used in geometric contexts to discuss properties such as length and orientation.
a chord
line segment
A chord is a line segment which connects any two points on a circle.
A chord is a line which connects two points which lie on a circle.
A chord. ■
A chord.
Chord.
A chord