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L.11.1 Lines that intersect circles

L.11.1 Lines that intersect circles

Assessment

Presentation

Mathematics

9th - 12th Grade

Practice Problem

Easy

Created by

Norma Jeanete Morales Navas.

Used 14+ times

FREE Resource

11 Slides • 18 Questions

1

By Norma Jeanete Morales Navas.

​Lines that Intersect Circles

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Fill in the Blank

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Fill in the Blank

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The interior of a circle is the

set of all points inside the circle.

The exterior of a circle is the set of all points outside the circle.

Interior vs Exterior

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Multiple Select

Question image

Which parts are chords? Choose more than one

1

EF

2

Line l

3

AC

4

BC

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Multiple Choice

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Which parts is the tangent ?

1

EF

2

Line l

3

AC

4

BC

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Multiple Choice

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Which parts is the secant?

1

EF

2

Line l

3

AC

4

BC

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Multiple Choice

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Which parts is the point of tangency?

1

B

2

C

3

A

4

F

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Multiple Choice

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Which parts is the diameter?

1

AB

2

AC

3

BC

4

EF

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Parts of Circles

Congruent Circles

Two circles are congruent circles if and only if they have congruent radii.

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Parts of Circles

Concentric Circles

Concentric circles are coplanar circles with the

same center.

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Multiple Choice

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What is BH called?

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Chord

2

Secant

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Tangent

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Diameter

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Parts of Circles

Tangent Circles

Two coplanar circles that intersect at exactly one point are called tangent circles .

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Draw

Draw two Tangent Circles

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Multiple Choice

Question image

Name a Diameter.

1

DE

2

GA

3

CB

4

AB

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Word Cloud

What does concentric mean?

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Multiple Choice

Question image

Name a secant of the circle.

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BA\overline{BA}

2

FG\overline{FG}

3

GE\overline{GE}

4

CH\overline{CH}

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Multiple Choice

Question image

Name a chord of the circle.

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BA\overline{BA}

2

HC\overline{HC}

3

GE\overline{GE}

4

DA\overline{DA}

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Fill in the Blank

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Fill in the Blank

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Fill in the Blank

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A common tangent is ...

A line that is tangent to two circles

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Fill in the Blank

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Problem Solving Application

The summit of Mount Everest is approximately 29,000 ft above sea level. What is the distance from the summit to the horizon to the nearest mile?

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By Norma Jeanete Morales Navas.

​Lines that Intersect Circles

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