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Proving right triangles congruent

Total questions: 10

Worksheet time: 10mins

Name
Class
Date
1.

How would you prove the right triangles congruent?

a)

LL

b)

HL

c)

HA

d)

LA

e)

not enough information

2.

How would you prove these right triangles congruent?

a)

HA

b)

LA

c)

HL

d)

LL

e)

not enough information

3.

How would you prove these right triangles to be congruent?

a)

LA

b)

HL

c)

LL

d)

HA

e)

not enough information

4.

How would you prove these right triangles congruent?

a)

HA

b)

LA

c)

LL

d)

HL

e)

not enough information

5.

How would you prove these right triangles congruent?

a)

LA

b)

HL

c)

LL

d)

HA

e)

not enough information

6.

How would you prove the right triangles congruent?

a)

HA

b)

LL

c)

LA

d)

HL

e)

not enough information

7.

How would your prove these right triangles congruent?

a)

LL

b)

HA

c)

HL

d)

LA

e)

not enough information

8.

How would you prove these right triangles congruent?

a)

not enough information

b)

HA

c)

LL

d)

HL

e)

LA

9.

 What corresponding parts would be needed to be congruent to prove that ΔABC≅ΔXYZ  through LAWhat\ corresponding\ parts\ would\ be\ needed\ to\ be\ congruent\ to\ prove\ that\ \Delta ABC\cong\Delta XYZ\ \ through\ LA  

a)

 AB‾≅XY‾ and <A ≅<X\overline{AB}\cong\overline{XY}\ and\ <A\ \cong<X  

b)

 BC‾≅YZ‾ and AC‾≅XZ‾\overline{BC}\cong\overline{YZ}\ and\ \overline{AC}\cong\overline{XZ}  

c)

not enough information 

d)

 CB‾≅ZY‾ and <B ≅<Y\overline{CB}\cong\overline{ZY}\ and\ <B\ \cong<Y  

e)

 BC‾≅YZ‾ and AB‾ ≅XY ‾\overline{BC}\cong\overline{YZ}\ and\ \overline{AB}\ \cong\overline{XY\ }  

10.

 What corresponding parts would be needed to be congruent to prove that ΔABC≅ΔXYZ  through HLWhat\ corresponding\ parts\ would\ be\ needed\ to\ be\ congruent\ to\ prove\ that\ \Delta ABC\cong\Delta XYZ\ \ through\ HL  

a)

 BC‾≅YZ‾ and AB‾ ≅XY ‾\overline{BC}\cong\overline{YZ}\ and\ \overline{AB}\ \cong\overline{XY\ }  

b)

 BC‾≅YZ‾ and AC‾≅XZ‾\overline{BC}\cong\overline{YZ}\ and\ \overline{AC}\cong\overline{XZ}  

c)

 CB‾≅ZY‾ and <B ≅<Y\overline{CB}\cong\overline{ZY}\ and\ <B\ \cong<Y  

d)

not enough information 

e)

 AB‾≅XY‾ and <A ≅<X\overline{AB}\cong\overline{XY}\ and\ <A\ \cong<X