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  • SSC SI CAPF Exam Quantitative Aptitude 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 Quantitative Aptitude Geometry for SSC SI CAPF Exam student. This free online Quantitative Aptitude study material for SSC SI CAPF Exam will help students in learning and doing practice on Geometry topic of SSC SI CAPF Exam Quantitative Aptitude. The study material on Geometry, help SSC SI CAPF Exam Quantitative Aptitude students to learn every aspect of Geometry and prepare themselves for exams by doing online test exercise for Geometry, as their study progresses in class. Kidsfront provide unique pattern of learning Quantitative Aptitude with free online comprehensive study material and loads of SSC SI CAPF Exam Quantitative Aptitude Geometry exercise prepared by the highly professionals team. Students can understand Geometry concept easily and consolidate their learning by doing practice test on Geometry regularly till they excel in Quantitative Aptitude Geometry.


Geometry
If in a triangle ABC, BE and CF are two medians perpendicular to each other and if AB = 19cm and AC = 22cm then the length of BC is

a) 19.5 cm
b) 26 cm
c) 20.5 cm
d) 13 cm



Answer
Solution
Correct Answer Is : 20.5 cm
Solution Is :

a) 50°
b) 100°
c) 130°
d) 40°



Answer
Solution
Correct Answer Is : 40°
Solution Is :
In a Δ ABC, AD, BE and CF are three medians. The perimeter of Δ ABC, is always

a)
b)
c)
d) (AD+CF+BE)



Answer
Solution
Correct Answer Is :
Solution Is :
In a Δ ABC,D and E are two points on AB and AC respectively such that DE ll BC, DE bisects the Δ ABC in two equal areas. Then the ratio DB : AB is

a) 1:√2
b) 1:02
c) (√2-1):√2
d) √2:1



Answer
Solution
Correct Answer Is : (√2-1):√2
Solution Is :
The angle of elevation of a ladder leaning against a house is 60° and the foot of the ladder is 6.5 metres from the house. The length of the ladder is

a) 13/√3 metres
b) 13 metres
c) 15 metres
d) 3.25 metres



Answer
Solution
Correct Answer Is : 13 metres
Solution Is :
The two banks of a canal are straight and parallel. A,B,C are three person of Whom A stands on one bank and B and C on the opposite bank find the angle ABC is 30 degree While c find that the angle While c find that the angle ACB 60 degree ,If B and C are 100 meters apart, the breadth of cancel is

a) 25/√meters
b) 20√3 meters
c) 25√3 meters
d) 20√3meters



Answer
Solution
Correct Answer Is : 25√3 meters
Solution Is :
If sin^4+cos^4θ=2 sin2θcos2,θ is an acute angle then the value of tanθ is

a) 1
b) 2
c) √2
d) 0



Answer
Solution
Correct Answer Is : 1
Solution Is :
There are 7 pentagons and heXagons in a chart. If the total number of sides is 38 then the number of pentagons is

a) 3
b) 2
c) 5
d) 4



Answer
Solution
Correct Answer Is : 4
Solution Is : There are four pentagons and three heXagons. 4 X 5 + 3 X 6 = 20 + 18 = 38.
G is the centroid of ?ABC. The medians AD and BE intersect at right angles. If the lengths of AD and BE are 9cm and 12cm respectively, then the length of AB (in cm) is?

a) 10
b) 10.5
c) 9.5
d) 11



Answer
Solution
Correct Answer Is : 10
Solution Is : Given AD = 9cm. BE=12cm.
Here AD and BE intersect at G. Therefore
AGB=90°.
AG =(2/3)*AD = (2/3)*9 = 6cm.
GB = (2/3) *BE = (2/3)*12 =8cm.
If the number of vertices, edges and faces of a rectangular parallelepiped are denoted by v, e and f respectively, the value of (v-e+f) is

a) 4
b) 2
c) 1
d) 0



Answer
Solution
Correct Answer Is : 2
Solution Is : The value of = v - e + f
= 8 - 12 + 6 = 2.
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