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Learn Quantitative Aptitude Circles, SSC SI CAPF Exam Quantitative Aptitude Circles Exercise, Free Online Circles Lessons Untitled Document
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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 Circles 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 Circles topic of SSC SI CAPF Exam Quantitative Aptitude. The study material on Circles, help SSC SI CAPF Exam Quantitative Aptitude students to learn every aspect of Circles and prepare themselves for exams by doing online test exercise for Circles, 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 Circles exercise prepared by the highly professionals team. Students can understand Circles concept easily and consolidate their learning by doing practice test on Circles regularly till they excel in Quantitative Aptitude Circles.


Circles
Let C1 and C2 be the inscribed and circumscribed circles of a triangle with sides 3 cm, 4 cm , and 5 cm then is area ofC1 is area of C2

a) 9/16
b) 9/25
c) 4/25
d) 16/25



Answer
Solution
Correct Answer Is : 4/25
Solution Is : Here the side of triangle are 3,4and 5.
So,triangle is right angle triangle.
When triangle is circumscribed (C1).
Radius of circle = 5/2.
When triangle is Inscribed(C2). (figure 2)
Let BE=x , Then DE =x(triangle)
CE=4-x ;
AC=3-x+4-x
5=7-2x ⇒ x=1.
Now , (Area of C1/Area of C2) =πr12/ πr22 [π(1)2/π(5/2)2] =4/25.
XY and XZ are tangents to a circle, ST is another tangent to the circle at the point R on the circle, which intersects XY and XZ at S and T respectively. If XY = 15 cm and TX = 9 cm, then RT is

a) 4.5 cm
b) 7.5 cm
c) 6 cm
d) 3 cm



Answer
Solution
Correct Answer Is : 6 cm
Solution Is :
ABC is a cyclic triangle and the bisectors of ∠BAC, ∠ABC and ∠BCA meet the circle at P, Q, and R respectively. Then the angle ∠RQP is

a) 90° - B/2
b) 90° + B/2
c) 90° + C/2
d) 90° - A/2



Answer
Solution
Correct Answer Is : 90° - B/2
Solution Is :
Two circles touch each other externally. The sum of their areas is 130 it sq cm and the distance between their centres is 14 cm. The radius of the smaller circle is

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



Answer
Solution
Correct Answer Is : 3cm
Solution Is :
The tangents drawn at the points A and B of a circle centred at 0 meet at P. If ∠AOB = 120° then ∠APB : ∠APO is :

a) 2 : 5
b) 3 : 2
c) 4 : 1
d) 2 : 1



Answer
Solution
Correct Answer Is : 2 : 1
Solution Is :
P and Q are the middle points of two chords (not diameters) AB and AC respectively of a circle with centre at a point 0. The lines OP and OQ are produced to meet the cirle respectively at the points R and S. T is any point on the major arc between the points R and S of the circle. If ∠BAC = 32°, ∠RTS = ?

a) 32°
b) 74°
c) 106°
d) 64°



Answer
Solution
Correct Answer Is : 74°
Solution Is :
Two equal circles pass through each other`s centre. If the radius of each cirlce is 5 cm, what is the length of the common chord?

a) 5
b) 5√3
c) 10√3
d) 5√3 / 2



Answer
Solution
Correct Answer Is : 5√3
Solution Is :
The diameter of a garden roller is 1.4 metre and it is 2 metre long. The area covered by the roller in 5 revolutions is :

a) 8.8 m2
b) 4.4 m2
c) 44 m2
d) 16.8 m2



Answer
Solution
Correct Answer Is : 44 m2
Solution Is : (3) Area covered in 1 revolution
=2πrl
=(2×22/7×0.7×2)sq.metre
=8.8 sq.metre Therefore,Area covered in 5 revolutions=5*8.8=44 sq.metre.
In the following figure, 0 is the centre of the circle and XO is perpendicular to OY. If the area of the triangle XOY is 32, then the area of the circle is

a) 64 π
b) 256 π
c) 16 π
d) 32 π



Answer
Solution
Correct Answer Is : 64 π
Solution Is :
Two tangents are drawn from a point P to a circle at A and B. 0 is the centre of the circle. If ∠AOP = 60°. then ∠APB is

a) 120°
b) 90°
c) 60°
d) 30°



Answer
Solution
Correct Answer Is : 60°
Solution Is :
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