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Special Segments of Triangles Quiz

Total questions: 11

Worksheet time: 16mins

Name
Class
Date
1.

What special segment is shown in the triangle?

a)

Median

b)

Midsegment

c)

Altitude

d)

Perpendicular Bisector

e)

Angle Bisector

2.

What special segment is shown in the triangle?

a)

Median

b)

Midsegment

c)

Altitude

d)

Perpendicular Bisector

e)

Angle Bisector

3.

What special segment is shown in the triangle?

a)

Median

b)

Midsegment

c)

Altitude

d)

Perpendicular Bisector

e)

Angle Bisector

4.

What special segment is shown in the triangle?

a)

Median

b)

Midsegment

c)

Altitude

d)

Perpendicular Bisector

e)

Angle Bisector

5.

What special segment is shown in the triangle?

a)

Median

b)

Midsegment

c)

Altitude

d)

Perpendicular Bisector

e)

Angle Bisector

6.

Given  CD\overline{CD}  is an ANGLE BISECTOR, which of the following relationships are true. (check all that apply)

a)

 AD = BDAD\ =\ BD  

b)

 mACD = mBCDm\angle ACD\ =\ m\angle BCD  

c)

 mADC = mBDCm\angle ADC\ =\ m\angle BDC  

d)

 mA = mBm\angle A\ =\ m\angle B  

e)

 mBDC = 90°m\angle BDC\ =\ 90\degree  

7.

Given  AD\overline{AD}  is a MEDIAN, which of the following relationships are true. (check all that apply)

a)

 BD = CDBD\ =\ CD  

b)

 mBAD = mCADm\angle BAD\ =\ m\angle CAD  

c)

 mADC = mADBm\angle ADC\ =\ m\angle ADB  

d)

 mB = mCm\angle B\ =\ m\angle C  

e)

 AB = ACAB\ =\ AC  

8.

Given  DE\overline{DE}  is a MIDSEGMENT, which of the following relationships are true. (check all that apply)

a)

 mBED = 2(mBCA)m\angle BED\ =\ 2\left(m\angle BCA\right)  

b)

 2DE = AC2DE\ =\ AC  

c)

 AD = BDAD\ =\ BD  

d)

 mBDE = mBACm\angle BDE\ =\ m\angle BAC  

e)

 DE  AC\overline{DE}\ \parallel\ \overline{AC}  

9.

Given  CD\overline{CD}  is an ALTITUDE, which of the following relationships are true. (check all that apply)

a)

 mBDC = 90°m\angle BDC\ =\ 90\degree  

b)

 AD = BDAD\ =\ BD  

c)

 mBCD = mACDm\angle BCD\ =\ m\angle ACD  

d)

 mB + mBCD = 90°m\angle B\ +\ m\angle BCD\ =\ 90\degree  

e)

 DC  AB\overline{DC}\ \perp\ \overline{AB}  

10.

Given  DE\overline{DE}  is a PERPENDICULAR BISECTOR, which of the following relationships are true. (check all that apply)

a)

 mEDC = 90°m\angle EDC\ =\ 90\degree  

b)

 2BD = BC2BD\ =\ BC  

c)

 CD = BDCD\ =\ BD  

d)

 mB = mCm\angle B\ =\ m\angle C  

e)

 DE  BC\overline{DE}\ \perp\ \overline{BC}  

11.

Which of the following relationships are true. (check all that apply)

a)

 FD = FEFD\ =\ FE  

b)

 2EF = AF2EF\ =\ AF  

c)

 3EF = AE3EF\ =\ AE  

d)

 3DF = FC3DF\ =\ FC  

e)

 23AE = AF\frac{2}{3}AE\ =\ AF