

InterviewSolution
This section includes InterviewSolutions, each offering curated multiple-choice questions to sharpen your knowledge and support exam preparation. Choose a topic below to get started.
51. |
A wooden box of dimensions 8 metre x 7 metre x 6 metre is to carry rectangular boxes of dimensions 8 cm x 7 cm x 6 cm. The maximum number of boxes that can be carried in 1 wooden box is1). 75000002). 98000003). 12000004). 1000000 |
Answer» OPTION 4 is the RIGHT ANSWER | |
52. |
The volume of a right circular cylinder, 14 cm in height, is equal to that of a cube whose edge is 11cm.Taking $\pi$ = $\frac{22}{7}$ the radius of the base of the cylinder is1). 5.2 cm.2). 5.5 cm.3). 11.0 cm.4). 22.0 cm. |
Answer» RIGHT ANSWER is 5.5 CM. | |
53. |
Sides of a parallelogram are in the ratio 5:4. Its area is 1000 sc units. Altitude on the greater side is 20 units. Altitude on the smaller side is1). 30 units2). 25 units3). 10 units4). 15 units |
Answer» | |
54. |
The radius of the base and height of a metallic solid cylinder are r cm and 6 cm respectively. It is melted and recast into a solid cone of the same radius of base, The height of the cone is :1). 54 cm2). 27 cm3). 18 cm4). 9 cm |
Answer» OPTION option 3 is the CORRECT ANSWER | |
55. |
In a triangular field having sides 30m, 72m and 78m, the length of the altitude to the side measuring 72m is :1). 25 m2). 28 m3). 30 m4). 35 m |
Answer» ANSWER for this QUESTION is 28 m | |
56. |
A path of uniform width surrounds a circular park. The difference of internal and external circumference of this circular path is 132 metres. Its width is :(Take $\pi$ = $\frac{22}{7}$)1). 22 m2). 20 m3). 21 m4). 24 m |
Answer» RIGHT ANSWER for this QUESTION is OPTION 3 | |
57. |
Water flows through a cylindrical pipe, whose radius is 7 cm, at 5 metre per second. The time, it takes to fill an empty water tank, with height 1.54 metres and area of the base (3 x 5) square metres, is (Take $\pi$ = $\frac{22}{7}$)1). 6 minutes2). 5 minutes3). 10 minutes4). 9 minutes |
Answer» 5 MINUTES : - is CORRECT hence OPTION 2 | |
58. |
The ratio of the outer and the inner perimeter of a ircu r path is 23:22. If the path is 5 metres wide , the diameter of the inner circle is :1). 110 m2). 55 m3). 220 m4). 230 m |
Answer» 55 m is the BEST SUITED | |
59. |
The diameter of the base of a right circular cone is 4 cm and its height $2\sqrt{3}$ cm.The slant height of the cone is1). 5 cm2). 4 cm3). $2\sqrt{3}$ cm4). 3 cm |
Answer» | |
60. |
The area of a circle is 38.5 sq.cm. ITs circumference (in cm) is ( use $\pi$ = $\frac{22}{7}$):1). 222). 243). 264). 32 |
Answer» 22 : OPTION 1 is the CORRECT ANSWER | |
61. |
The area of an equilateral triangle is $9\sqrt{3}$ sq.m.. The length (in m) of the median is1). $2\sqrt{3}$2). $3\sqrt{3}$3). $3\sqrt{2}$4). $2\sqrt{2}$ |
Answer» OPTION 2 : SEEMS CORRECT | |
62. |
A circle is inscribed in an equilateral triangle of side 8 cm. The area of the portion between the triangle and the circle is1). 11 sq.cm.2). 10.95 sq.cm.3). 10 sq.cm.4). 10.50 sq.cm. |
Answer» OPTION 2 : SEEMS CORRECT | |
63. |
What is the area of the triangle whose sides are 9cm, 10cm and 11cm1). 30 sq.cm.2). 60 sq.cm.3). $30\sqrt{2}$sq.cm.4). $60\sqrt{2}$sq.cm. |
Answer» | |
64. |
The circumference of a circle is 100 cm. The aide of a square inscribed in the circle is1). $\frac{100\sqrt{2}}{\pi}$ cm2). $\frac{50\sqrt{2}}{\pi}$ cm3). $\frac{100}{\pi}$ cm4). $50\sqrt{2}$ cm |
Answer» ANSWER for this QUESTION is OPTION 2 | |
65. |
The total surface area of a solid hemisphere is $108\pi$ sq.cm..The volume of the hemisphere is1). $72\pi$ cu.cm.2). $144\pi$ cu.cm.3). $108\sqrt{6}$ cu.cm.4). $54\sqrt{6}$ cu.cm. |
Answer» then total surface area = 3$ \large \pi$ \large r^{2} $ => 3$ \large \pi$ \large r^{2} $ = 108 $ \large \pi$ => $ \large r^{2} $ = $ \Large \FRAC{108}{3} $ = 36 => r = $ \large \sqrt{36} $ = 6 cm Volume of the hemisphere = $ \Large \frac{2}{3} $ $ \large \pi$ $ \large r^{3} $ = $ \Large \frac{2}{3} $ $ \large \pi$ x 6 x 6 x 6 = 144 $ \large \pi$ cubic cm |
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66. |
ABCD is a cyclic quadrilateral. Diagonals AC and BD meets at P. If $\angle APB$ = $110^{0}$ and $\angle CBD$ = $30^{0}$. then $\angle ADB$ measures1). $55^{0}$2). $30^{0}$3). $70^{0}$4). $80^{0}$ |
Answer» CORRECT ANSWER is: $80^{0}$ | |
67. |
The size of a rectangular piece of paper is 100 cm x 44 cm. A cylinder is formed by rolling the paper along Its length. The volume of the cylinder is ( Use Take $\pi$ = $\frac{22}{7}$)1). 4400 cu.cm.2). 15400 cu.cm.3). 35000 cu.cm.4). 144 cu.cm. |
Answer» RIGHT ANSWER for this QUESTION is OPTION 3 | |
68. |
In triangle ABC, $DE\parallel $ where D is a point on AB and E is a point on AC. DE divides the area of $\triangle ABC$ into two equal parts. Then DB:AB is equal to1). $\sqrt{2}:(\sqrt{2}+1)$2). $\sqrt{2}:(\sqrt{2}-1)$3). $(\sqrt{2}-1):\sqrt{2}$4). $(\sqrt{2}+1):\sqrt{2}$ |
Answer» | |
69. |
A paralleloplped whose sides are in ratio 2:4:8 have the same volume as a cube. The ratio of their surface area is :1). 7:52). 4:33). 8:54). 7:6 |
Answer» | |
70. |
The perimeter of two squares are 24 cm and 32 cm.The perimeter (in cm) of a third square equal in area to the sum of the areas of these squares is:1). 452). 403). 324). 48 |
Answer» OPTION 2 is the RIGHT ANSWER | |
71. |
The circumference of a circle is 11 cm and the angle of a sector of the circle is $60^{0}$. The area of the sector is ( Use $\pi$ = $\frac{22}{7}$)1). $1\frac{29}{48}$ sq.cm.2). $2\frac{29}{48}$ sq.cm.3). $1\frac{27}{48}$ sq.cm.4). $2\frac{27}{48}$ sq.cm. |
Answer» | |
72. |
The length (in cm) of a chord of a circle of radius 13 cm at a distance of 12 cm from its centre is1). 52). 83). 104). 12 |
Answer» 8 : SEEMS CORRECT | |
73. |
The circumference of the base of a circular cylinder is $6\pi$ cm.The height of the cylinder is equal to the diameter of the base. How many litres of water can it hold1). $54\pi$ cc2). $36\pi$ cc3). $0.054\pi$ cc4). $0.54\pi$ cc |
Answer» OPTION 1 : $54\pi$ CC is CORRECT | |
74. |
A conical iron piece having diameter 28 cm and height 30 cm is totally immersed into the water of a cylindrical vessel, resulting in the rise of water level by 6.4 cm. The diameter, in cm, of the vessel is :1). 3.52). $\frac{35}{2}$3). 324). 35 |
Answer» ANSWER for this QUESTION is 35 | |
75. |
The length of the diagonal of a rectangle with sides 4 m and 3 m would be1). 12 m2). 7 m3). 5 m4). 14 m |
Answer» 7 m : SEEMS CORRECT | |
76. |
A conical cup Is filled with Icecream. The ice-cream forms a hemispherical shape on Its open top.The height of the hemispherical part is 7 cm. The radius of the hemispherical part equals the height of the cone .Then the volume of the ice - cream is ($\pi$ = $\frac{22}{7}$))1). 1078 cubic cm2). 1708 cubic cm3). 7108 cubic cm4). 7180 cubic cm |
Answer» it from previous year SSC papers, OPTION 1 is the RIGHT ANSWER |
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77. |
The radius of the base and the height of a right circular cone are doubled . The volume of the cone will be1). 8 times of the pervious volume2). three times of the previous volume3). $3\sqrt{2}$ times of the previous volume4). 6 times of the previous volume |
Answer» | |
78. |
The sides of a triangle are in the ratio 2:3:4. The perimeter of the triangle is 18 cm. The area ( in sq.cm.) of the triangle is1). 92). 363). $\sqrt{42}$4). $3\sqrt{15}$ |
Answer» $3\sqrt{15}$ Sides of the TRIANGLE are: 2,6 & 8 respectively. area $=\sqrt {\FRAC{2+6+8}{2} \TIMES (\frac{2+6+8}{2} - 2) \times (\frac{2+6+8}{2} - 6) \times (\frac{2+6+8}{2} - 8)} $ area = $3\sqrt{15}$ |
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79. |
How many tiles, each 4 decimetre square, will be required to cover the floor of a room 8 m long and 6 m broad 1). 2002). 2603). 2804). 300 |
Answer» OPTION 4 : 300 is CORRECT | |
80. |
The volume of a metallic cylindrical pipe is 748 cu.cm.. Its length is 14 cm and external radius is 9 cm. Its thickness is (use $\pi$ = $\frac{22}{7}$)1). 1 cm2). 7 cm3). 17 cm4). 11 cm |
Answer» | |
81. |
If the total surface area of a cube is 96 cu.cm., its volume is1). 56 cu.cm.2). 16 cu.cm.3). 64 cu.cm.4). 36 cu.cm. |
Answer» | |
82. |
The length and breadth of a rectangular field are in the ratio of 3:2. If the perimeter of the field is 80m, its breadth (in metres) is :1). 182). 163). 104). 24 |
Answer» | |
83. |
The radius of a right circular cone is 3 cm and its height is 4 cm. The total surface area of the cone is1). 48.4 sq.cm2). 64.4 sq.cm3). 96.4 sq.cm4). 75.4 sq.cm |
Answer» | |
84. |
A hemisphere and a cone have equal bases. If their heights are also equal, then the ratio of their curved surfaces will be1). 1:22). 2:13). $1:\sqrt{2}$4). $\sqrt{2}:1$ |
Answer» | |
85. |
ABC is an isosceles right angled triangle with $\angle B$ = $90^{0}$ . On the sides AC and AB, two equilateral triangles ACD and ABE have been constructed. The ratio of area of $\triangle ABE$ and $\triangle ACD$ is1). 1:32). 2:33). 1:24). $1:\sqrt{2}$ |
Answer» OPTION 3 is the ANSWER | |
86. |
If the volume of a right circular cylinder is $9\pi h$ cu.m., where h is its height (in metres) then the di ameter of the base of the cylinder is equal to1). 3 m2). 6 m3). 9 m4). 12 m |
Answer» 6 m SEEMS CORRECT. | |
87. |
A solid metallic spherical ball of diameter 6 cm is melted and recast into a cone with diameter of the base as 12 cm. The height of the cone is1). 2 cm2). 3 cm3). 4 cm4). 6 cm |
Answer» This question was asked some where in previous year papers of SSC, and CORRECT answer was 3 cm |
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88. |
The ratio of the area of twoceles traingles having the same vertical angle ( i.e.angle between equal sides) is 1:4 . The ratio of their heights is1). 1:42). 2:53). 1:24). 3:4 |
Answer» | |
89. |
If each side of a square is increased by 10%, its area will be increased by1). 10%2). 21%3). 44%4). 100% |
Answer» it from PREVIOUS year SSC PAPERS, option 2 is the right ANSWER |
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90. |
The volume of a cuboid is twice the volume of a cube. If the dimensions of the cuboid are 9cm, 8 cm and 6 cm, the total surface area of the cube is:1). 722). 2163). 4324). 108 |
Answer» | |
91. |
On increasing each side of a square by 50%, the ratio of the area of new square formed and the given square will be1). 9:52). 9:3.53). 9:74). 9:4 |
Answer» CORRECT ANSWER is: 9:4 | |
92. |
Three circles of diameter 10 cm each, are bound together by a rubber band, as shown In the figure.The length of the rubber band, (in cm ) if it is stretched as shown, is1). 302). $30+1\pi$3). $10\pi$4). $60+20\pi$ |
Answer» CORRECT ANSWER is: OPTION 2 | |
93. |
An equilateral triangle of side 6 cm has its comers cut off to form a regular hexagon. Area (in sq.cm.) of this regular hexagon will be1). $3\sqrt{3}$2). $3\sqrt{6}$3). $6\sqrt{3}$4). $\frac{5\sqrt{3}}{2}$ |
Answer» OPTION 3 is the RIGHT ANSWER | |
94. |
The base and altitude of a right angled triangle are 12 cm and 5 cm respectively. The perpendicular distance of its hypotenuse from the opposite vertex is1). $4\frac{4}{13}$ cm2). $4\frac{8}{13}$ cm3). 5 cm4). 7 cm |
Answer» | |
95. |
Two iron sheets each of diameter 6 cm are immersed in the water contained in a cylindrical vessel of radius 6 cm. The level of the water in the vessel will be raised by1). 1 cm2). 2 cm3). 3 cm4). 6 cm |
Answer» OPTION 2 : 2 CM is CORRECT | |
96. |
The length of diagonal of a square is $15\sqrt{2}$ cm. Its area is1). 112.5 sq.cm.2). 450 sq.cm.3). $\frac{225\sqrt{2}}{2}$ sq.cm.4). 225 sq.cm. |
Answer» OPTION 4 is the RIGHT ANSWER | |
97. |
The number of paving stones each measuring 2.5m x 2m required to pave a rectangular courtyard 30m long and 17.5 m wide , is1). 802). 333). 994). 105 |
Answer» | |
98. |
By melting two solid metallic spheres of radii 1 cm and 6 cm, a hollow sphere of thickness 1 cm is made. The external radius of the hollow sphere will be1). 9 cm2). 6 cm3). 7 cm4). 8 cm |
Answer» OPTION 1 is the RIGHT ANSWER | |
99. |
A solid spherical copper ball, whose diameter is 14 cm, is melted and converted into a wire having diameter equal to 14 cm. The length of the wire is1). 27 cm2). $\frac{16}{3}$ cm3). 15 cm4). $\frac{28}{3}$ cm |
Answer» CORRECT ANSWER is: OPTION 4 | |
100. |
Each edge of a regular tetrahedron is 4 cm. Its volume (in cubic cm) is1). $\frac{16\sqrt{3}}{3}$2). $16\sqrt{3}$3). $\frac{16\sqrt{2}}{3}$4). $16\sqrt{2}$ |
Answer» | |