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Special Segments in a Triangle Identification

Total questions: 11

Worksheet time: 11mins

Name
Class
Date
1.

Which of the following segments represents a perpendicular bisector?

a)

Segment BX

b)

Segment AM

c)

Segment YN

d)

Segment BZ

2.

If ZT is an altitude, what conclusion can be made?

a)

XT‾ ⊥ ZT‾\overline{XT}\ \perp\ \overline{ZT}

b)

XT‾≅YT‾\overline{XT}\cong\overline{YT}

c)

∠XZT≅∠YZT\angle XZT\cong\angle YZT

d)

∠X ≅ ∠Y\angle X\ \cong\ \angle Y

3.

If ZT is a median, what conclusion can be made?

a)

XT‾ ⊥ ZT‾\overline{XT}\ \perp\ \overline{ZT}

b)

XT‾≅YT‾\overline{XT}\cong\overline{YT}

c)

∠XZT≅∠YZT\angle XZT\cong\angle YZT

d)

∠X≅∠Y\angle X\cong\angle Y

4.

Select all the altitudes of Δ\Delta CAB

a)

CA‾\overline{CA}

b)

AD‾\overline{AD}

c)

AB‾\overline{AB}

d)

CB‾\overline{CB}

e)

DB‾\overline{DB}

5.

If ZT is an angle bisector, what conclusion can be made?

a)

XT‾ ⊥ ZT‾\overline{XT}\ \perp\ \overline{ZT}

b)

XT‾≅YT‾\overline{XT}\cong\overline{YT}

c)

∠XZT≅∠YZT\angle XZT\cong\angle YZT

d)

∠X≅∠Y\angle X\cong\angle Y

6.

If ZT is a perpendicular bisector, what conclusions can be made?

a)

XT‾ ⊥ ZT‾\overline{XT}\ \perp\ \overline{ZT}

b)

XT‾≅YT‾\overline{XT}\cong\overline{YT}

c)

∠XZT≅∠YZT\angle XZT\cong\angle YZT

d)

∠X≅∠Y\angle X\cong\angle Y

7.

True or False .... BC‾\overline{BC} is an altitude of ΔABC\Delta ABC

a)

True

b)

False

8.

Which of the following segments represents an altitude?

a)

Segment BX

b)

Segment AZ

c)

Segment AC

d)

Segment BZ

9.

The figure is an example of a(n) ...

a)

altitude 

b)

perpendicular bisector

c)

midsegment

d)

angle bisector

10.

Given 
∠BAN ≅ ∠NAC
BR = RC.
Segment AN is a(n)....

a)

Perpendicular Bisector

b)

Altitude

c)

Angle Bisector

d)

Median

11.

Given 
∠BAN ≅ ∠NAC
BR = RC.
Segment AR is a(n)....

a)

Perpendicular Bisector

b)

Altitude

c)

Angle Bisector

d)

Median