Q1. In the figure (not drawn to scale) given below. If AD = CD = BC and ∠BCE = 96°, how much is the value of ∠DBC ?
(d) can’t be determined
Q2. A rectangular sheet of paper, when halved by folding it at the mid-point of its longer side, results in a rectangle, whose longer and shorter sides are in the same ratio as of the original rectangle. If the shorter side of the original rectangle is 2, what is the area of the smaller rectangle ?
"Did you Know? In this pack you will get All new content we launch in the next 1 months"
This is the most recommended and NRA-CET ready Pack!
Use Code 'DREAM' to avail at best price today
2000 Students are visiting this Product daily! Hurry now! Seats are Filling fast
About SSC Maha Pack
If you are preparing for more than 1 SSC exams then this is the pack we recommend you buy.
It is most cost-effective and you get access to 100% digital content for all SSC exams on Adda247.SSC Exams Covered in this Pack
SSC Maha Pack Highlights
- Structured course content
- Recorded classes available if you miss any live class
- Previous Years’ Papers of all upcoming exams.
- Full Length Mocks based on the latest pattern with detailed solutions (video solutions for certain topics)
- Topic level knowledge tests
- Strategy sessions, time management & Preparation tips from the experts
- Language: English & Hindi Medium
Validity: 1 Month
- Unlimited Live Classes & Recorded Video Courses
- Unlimited Tests and eBooks
- 1 Lakh+ Selections
- 15 Months
- 9 Months
- 3 Months
- 1 Month
Q3. Find the area of the shaded region given that all three circular arcs and are of equal radii ‘r’ and A, B and C are the centre C1 , C2 and C₃ respectively.
Q4. A sphere of radius 25 cm is cut by a plane whose distance from the centre of the sphere is 15 cm. What is the circumference of the plane circular section?
(a) 10π cm
(b) 24π cm
(c) 42π cm
(d) 40π cm
Q5. A sphere of radii 14 cm is melted. Molten metal is further utilized to make a cone of radii 21 cm. Find the height of the cone?
Q6. The minimum value of 2^sinx +2^cosx , is
Q7. The top of the hill observed from the top and bottom of a building of height ‘h’ is at angles of elevation p and q respectively. The height of the hill is
Q8. An aeroplane flying at a height of 300 meters above the ground passes vertically above another plane at an instant when the angles of elevation of the two planes from the same point on the ground are 60° & 45° respectively. The height of the lower plane from the ground (in meters) is
Q9. The midpoints of the sides of a ∆ABC are D(6, 1) E(3, 5) and F(–1, –2) then the coordinates of the vertex opposite to D are:
(a) (–4, 2)
(b) (–4, 5)
(c) (2, 5)
(d) (10, 8)
Q10. If C(1, 4) is the centroid of triangle ABC having its two vertices A and B at (4, –3) and (–9, 7) respectively then area of the triangle ABC in square units is :