Relationship Between Segments in Circle

In the diagram, a, b, c, and d represent the lengths of the segments that make up the chords. What is the relationship between the lengths of the segments?

• a + b = c + d

• a = b = c = d

• a * b = c * d

• a * c = b * d

Find the value of m.

• 4

• 9

• 14

• 16

intersect at X.  What is the value of n?

• -2

• 2

• 3

• 9

The length of the diameter is double the length of the radius.

• True

• False

Find the area of the segment below. Round your answer to the nearest hundredth.

• A = 353.77 squared units

• A = 104.36 squared units

• A = 478.45 squared units

• A = 603.19 squared units

Find the area of the shaded segment BC

• 960

• 10.7

• 33.5

• 60

A diameter is a chord.

• True

• False

A tangent line and a radius drawn to the point of tangency are ________________________

• Congruent

• Parallel

• Perpendicular

• No relationship

Congruent chords in the same circle are _____________ from the center of the circle.

• far

• equidistant

• not the same distance

• congruent

You cut a circular pie in half. What would your cut represent in relationship to the circle?

• A radius

• A diameter

• A chord

• A tangent line