QUESTION IMAGE
Question
circles
example a chord is a line segment connecting two points on the circle.
\\( \overline { a b }, \overline { c d }, \overline { e f } \\), and \\( \overline { g h } \\) are all chords.
if a chord passes through the center of the circle it is a diameter.
\\( \overline { e f } \\) and \\( \overline { g h } \\) are diameters.
a radius connects the circles center to the circle.
\\( \overline { o e }, \overline { o f }, \overline { o g }, \overline { o h } \\), and \\( \overline { o x } \\) are all radii.
a tangent is a line that touches a circle in exactly one point.
it does not intersect the circle.
\\( \ell _ { 1 } \\) and \\( \ell _ { 2 } \\) are tangents.
directions name each as radius, diameter, chord, or tangent.
- \\( \overline { a p } \\)
- \\( \overline { o p } \\)
- \\( \ell _ { 1 } \\)
- \\( \overline { g d } \\)
- \\( \overline { g t } \\)
- \\( \overline { c d } \\)
- \\( \overline { g a } \\)
- \\( \overline { m n } \\)
- \\( \overline { g c } \\)
- \\( \ell _ { 2 } \\)
- $\overline{AP}$: A chord connects two points on the circle. $\overline{AP}$ connects two points \(A\) and \(P\) on the circle.
- $\overline{OP}$: A radius connects the center of the circle to a point on the circle. \(G\) is the center, and \(P\) is on the circle.
- $\ell_{1}$: A tangent touches the circle at exactly one point.
- $\overline{GD}$: A chord connects two points on the circle. $\overline{GD}$ connects two points \(G\) and \(D\) on the circle.
- $\overline{GT}$: A diameter is a chord passing through the center. $\overline{GT}$ passes through the center \(G\).
- $\overline{CD}$: A chord connects two points on the circle. $\overline{CD}$ connects two points \(C\) and \(D\) on the circle.
- $\overline{GA}$: A radius connects the center of the circle to a point on the circle. \(G\) is the center, and \(A\) is on the circle.
- $\overline{MN}$: A chord connects two points on the circle. $\overline{MN}$ connects two points \(M\) and \(N\) on the circle.
- $\overline{GC}$: A radius connects the center of the circle to a point on the circle. \(G\) is the center, and \(C\) is on the circle.
- $\ell_{2}$: A tangent touches the circle at exactly one point.
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