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• #### Quantitative Aptitude Practice Geometry Study Material

Digitization help student to explore and study their academic courses online, as this gives them flexibility and scheduling their learning at their convenience. Kidsfront has prepared unique course material of Geometry Triangles for Quantitative Aptitude Practice student. This free online Geometry study material for Quantitative Aptitude Practice will help students in learning and doing practice on Triangles topic of Quantitative Aptitude Practice Geometry. The study material on Triangles, help Quantitative Aptitude Practice Geometry students to learn every aspect of Triangles and prepare themselves for exams by doing online test exercise for Triangles, as their study progresses in class. Kidsfront provide unique pattern of learning Geometry with free online comprehensive study material and loads of Quantitative Aptitude Practice Geometry Triangles exercise prepared by the highly professionals team. Students can understand Triangles concept easily and consolidate their learning by doing practice test on Triangles regularly till they excel in Geometry Triangles.

##### Triangle PQR is congruent to triangle P`Q`R` Angle P=4x-60 and angle P`=3x-20, then x is equal to

a)        40
b)    60
c)    30
d)    90

##### Triangle ABC is congruent to triangle PQR. If AB=5cm, ∠B=40° and ∠A=80° then

a)         QP=5,   b)         QP=5,   c)         QR=5,   d)        QR=5,

##### In adjoining figure, AB=BC=CD=AD, then which of the following methods can be used to prove that triangle ABC is congruent to triangle ACD

a)         Side-Angle-Side (SAS)
b)         Angle-Angle-Side (AAS)
c)         Angle-Side-Angle (ASA)
d)         Side-Side-Side (SSS)

a)          80°
b)         60°
c)          30°
d)         120°

a)        55
b)        65
c)        130
d)        50

a)        68
b)        102
c)        34
d)        112

##### For the triangle PQR, which of the following are true?

a)        PQ>QR
b)        PQ c)       PQ=QR
d)        ∠P=∠Q

a)        80
b)        100
c)        75
d)        135

##### In triangles ABC and DEF, AB=AC=FD, ∠C  = ∠F and ∠B=∠E. Then, the two triangles are

a)        isoceles and congruent
b)       isoceles but not congruent
c)        congruent but not isoceles
d)        neither congruent nor isoceles

a)        BC=RP
b)        AC=PQ
c)        BC=PQ
d)        AC=RP

##### Solution Is :
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