Q3 Module 3 Lesson 1 Assessment

Quiz by Rose Ann Salayon

Mathematics

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M8GE-IIId-1

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10 questions
• Q1

In ΔFUN, what angle is included between FU and NU?

∠U

∠N

None

∠F

45s
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• Q2

Which among the pairs of triangles are congruent by SAS postulate?

45s
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• Q3

In the given information and figure, what conclusion follows?

Given: In ΔPRA, Y is the midpoint of PA

PY$\cong$AY

RY$\cong$RY

RY bisects ∠R

PR$\cong$AR

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• Q4

In the figure, what is the third pair of corresponding part that must be congruent to prove that the two triangles are congruent by SAA postulate?

EG≅ JG

FG≅ HG

∠E ≅∠J

EF≅ JH

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• Q5

In the figure, what is the third pair of corresponding part that must be congruent to prove that the two triangles are congruent by ASApostulate?

∠E ≅∠J

∠EGF ≅∠JGH

∠F ≅∠H

∠EFG ≅∠JHG

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• Q6

Which congruence postulate /theorem is illustrated in the figure?

SAA

ASA

SSS

SAS

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• Q7

In the figure, MA ≅ TH and ∠x ≅ ∠y, which corresponding parts should be congruent in ΔHTM and ΔATM to illustrate SAS congruence postulate?

MT ≅ TM

$\angle1\cong\angle2$

$\angle A\cong\angle D$

MH≅ TA

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• Q8

What triangle congruence postulate/theorem is illustrated in the figure if MA ≅ TH ,∠x ≅ ∠y and ∠1 congruent to ∠ 2?

SAS

ASA

SAA

SSS

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• Q9

Name the additional corresponding parts needed to make the triangles congruent by SSS.

LO ≅ MO

T O≅ PO

LM ≅ PT

LT ≅ PM

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• Q10

What postulate/ theorem is illustrated given the figures of two congruent triangles?

SSS

ASA

SAA

SAS

45s
M8GE-IIId-1

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