Q3-M4: Prove Two Triangles are Congruent
Quiz by JOCELYN O. HULIP
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- Q1
Which of the following congruence theorems for right triangles can be used to prove two congruent right triangles instead of using SSS CP?
LL CTh
HyL CTh
HyA CTh
LA CTh
30s - Q2
In an Isosceles triangle, each of the following information is true, EXCEPT:__________
The median to the base bisects the base.
Base angles are congruent
Two sides of the triangle are congruent
The altitude to the base bisects each base angle.
30sM8GE-IIIg-1 - Q3
An isosceles triangle can have one right angle. This statement is ____ true.
Indeterminable
Sometimes
Always
Never
30sM8GE-IIIg-1 - Q4
If ∆ ADU ≅ ∆VIN, which angle is congruent to ∠A?
30sM8GE-IIIg-1 - Q5
In ∆FLU, which is the included side of ∠F and ∠U?
30sM8GE-IIIg-1 - Q6
How many bisectors does an angle have?
exactly one
two
at least one
infinite
30sM8GE-IIIg-1 - Q7
If the corresponding congruent sides are marked, what postulate or theorem can prove that the two triangles are congruent?
SSS CP
SAA CT
SAS CP
ASA CP
30sM8GE-IIIg-1 - Q8
Given Δ JOY and ΔFUL where, JO̅̅̅ ≅ FU̅̅̅̅, ∠J ≅∠F, and YJ ̅̅̅ ≅LF̅̅̅̅. Which postulate or theorem can be used to prove ΔJOY ≅ ΔFUL?
ASA CP
SAA CT
SSS CP
SAS CP
30sM8GE-IIIg-1 - Q9
Complete the sentence to make the statement true. “In an isosceles triangle _________.
no two angles are congruent.
the base angles are congruent.
the base angles and the vertex angle are congruent.
one base and an acute angle are congruent.
30sM8GE-IIIg-1 - Q1030sM8GE-IIIg-1