Last Updated on Mar 16, 2023
0 of 10 questions completed
Questions:
- 1
- 2
- 3
- 4
- 5
- 6
- 7
- 8
- 9
- 10
Information
Name: Volume & Surface Area – 1
Subject: Numerical Aptitude ( संख्यात्मक अभियोगिता)
Topic: Volume & Surface Area – 1
Questions: 10 Objective Type Questions
Time Allowed: 20 Minutes
Language: English
Important for: Police Exam, SSC ( CGL, CHSL, GD etc), State PCS, UPSC, Railway, IBPS Clerk, IBPS RRB, SBI Clerk, Engineering Entrance exam, समूह ग आदि |
You have already completed the quiz before. Hence you can not start it again.
quiz is loading...
You must sign in or sign up to start the quiz.
You have to finish following quiz, to start this quiz:
You have Completed " Volume & Surface Area - 1 "
0 of 10 questions answered correctly
Your time:
Time has elapsed
Your Final Score is : 0
You have attempted : 0
Number of Correct Questions : 0 and scored 0
Number of Incorrect Questions : 0 and Negative marks 0
Average score |
|
Your score |
|
-
Not categorized
You have attempted: 0
Number of Correct Questions: 0 and scored 0
Number of Incorrect Questions: 0 and Negative marks 0
-
अपने मित्रों के साथ facebook, whatsapp, Google Plus आदि पर share करके उन्हें टेस्ट के लिए आमंत्रित करें |
Login
Register
Forgot Password
Pos. | Name | Entered on | Points | Result |
---|---|---|---|---|
Table is loading | ||||
No data available | ||||
- 1
- 2
- 3
- 4
- 5
- 6
- 7
- 8
- 9
- 10
- Answered
- Review
-
Question 1 of 10
1. Question
1 pointsThe capacity of a tank of dimensions \((8 m \times 6 m\times 2.5m)\) is :
Correct
Capacity of the bank = Volume of the tank
= \(\left ( \frac{8\times100\times6\times100\times2.5\times100}{1000} \right )litres = 1210000 litres.\)Incorrect
Capacity of the bank = Volume of the tank
= \(\left ( \frac{8\times100\times6\times100\times2.5\times100}{1000} \right )litres = 1210000 litres.\)Unattempted
Capacity of the bank = Volume of the tank
= \(\left ( \frac{8\times100\times6\times100\times2.5\times100}{1000} \right )litres = 1210000 litres.\) -
Question 2 of 10
2. Question
1 pointsFind the surface are of a \(10 cm \times 4 cm \times3 cm\) brick.
Correct
Surface area = \(\left [ 2\left ( 10\times4+4\times3+10\times3 \right ) \right ]cm^{2}= (2\times82)cm^{2}= 164 cm^{2}\)
Incorrect
Surface area = \(\left [ 2\left ( 10\times4+4\times3+10\times3 \right ) \right ]cm^{2}= (2\times82)cm^{2}= 164 cm^{2}\)
Unattempted
Surface area = \(\left [ 2\left ( 10\times4+4\times3+10\times3 \right ) \right ]cm^{2}= (2\times82)cm^{2}= 164 cm^{2}\)
-
Question 3 of 10
3. Question
1 pointsA cistern 6 m long and 4 m wide contains water up to a depth of 1 m 25 cm. The total area of the wet surface is:
Correct
Area of the wet surface = \(\left [ 2\left (lb+bh+lh \right )-lb \right ]= 2(bh +lh)+lb = \left [ 2\left ( 4\times1.25+6\times1.25 \right )+6\times4 \right ]m^{2}= 49 m^{2}\)
Incorrect
Area of the wet surface = \(\left [ 2\left (lb+bh+lh \right )-lb \right ]= 2(bh +lh)+lb = \left [ 2\left ( 4\times1.25+6\times1.25 \right )+6\times4 \right ]m^{2}= 49 m^{2}\)
Unattempted
Area of the wet surface = \(\left [ 2\left (lb+bh+lh \right )-lb \right ]= 2(bh +lh)+lb = \left [ 2\left ( 4\times1.25+6\times1.25 \right )+6\times4 \right ]m^{2}= 49 m^{2}\)
-
Question 4 of 10
4. Question
1 pointsA boat having a length 3 m and breadth 2 m is floating on a lake. The boat sinks by 1 cm when a man gets on it. The mass of man is:
Correct
Volume of water displaced = \(\left ( 3\times2\times0.01 \right )m^{2}= 0.06m^{3}.\)
\(Mass of man = Volume of water displaced \times Density of water\)
\(=\left ( 0.06\times1000 \right )kg = 60kg\)Incorrect
Volume of water displaced = \(\left ( 3\times2\times0.01 \right )m^{2}= 0.06m^{3}.\)
\(Mass of man = Volume of water displaced \times Density of water\)
\(=\left ( 0.06\times1000 \right )kg = 60kg\)Unattempted
Volume of water displaced = \(\left ( 3\times2\times0.01 \right )m^{2}= 0.06m^{3}.\)
\(Mass of man = Volume of water displaced \times Density of water\)
\(=\left ( 0.06\times1000 \right )kg = 60kg\) -
Question 5 of 10
5. Question
1 pointsThe area of the base of a rectangular tank is 6500 \(cm^{2}\) and the volume of water contained in it is 2.6 cubic metres. The depth of water in the tank is:
Correct
\(Volume = \left ( 2.6\times100\times100\times100 \right )cu. cm. Depth = \frac{Volume}{Area of the base}= \left ( \frac{2.6\times100\times100\times100}{6500} \right )cm = 400 cm = 4m.\)
Incorrect
\(Volume = \left ( 2.6\times100\times100\times100 \right )cu. cm. Depth = \frac{Volume}{Area of the base}= \left ( \frac{2.6\times100\times100\times100}{6500} \right )cm = 400 cm = 4m.\)
Unattempted
\(Volume = \left ( 2.6\times100\times100\times100 \right )cu. cm. Depth = \frac{Volume}{Area of the base}= \left ( \frac{2.6\times100\times100\times100}{6500} \right )cm = 400 cm = 4m.\)
-
Question 6 of 10
6. Question
1 pointsGiven that 1 cu. cm of marble weighs 25 gms, the weight of a marble block 28 cm in width and 5 cm thick is 112 kg. The length of the block is:
Correct
Let length = x cm. Then, \(x\times28\times5\times\frac{25}{1000}= 112 \therefore x=\left ( 112\times \frac{1000}{25}\times\frac{1}{28}\times\frac{1}{5}\right )cm = 32 cm.\)
Incorrect
Let length = x cm. Then, \(x\times28\times5\times\frac{25}{1000}= 112 \therefore x=\left ( 112\times \frac{1000}{25}\times\frac{1}{28}\times\frac{1}{5}\right )cm = 32 cm.\)
Unattempted
Let length = x cm. Then, \(x\times28\times5\times\frac{25}{1000}= 112 \therefore x=\left ( 112\times \frac{1000}{25}\times\frac{1}{28}\times\frac{1}{5}\right )cm = 32 cm.\)
-
Question 7 of 10
7. Question
1 pointsIn a shower, 5 cm of rain falls. The volume of water that falls on 1.5 hectares of ground is:
Correct
\(Area = \left ( 1.5\times10000 \right )m^{2}= 15000 m^{2} Depth = \frac{5}{100}m = \frac{1}{20}m. \therefore Volume = (Area\times Depth)=\left ( 15000\times\frac{1}{20} \right )m^{3}= 750 m^{3}\)
Incorrect
\(Area = \left ( 1.5\times10000 \right )m^{2}= 15000 m^{2} Depth = \frac{5}{100}m = \frac{1}{20}m. \therefore Volume = (Area\times Depth)=\left ( 15000\times\frac{1}{20} \right )m^{3}= 750 m^{3}\)
Unattempted
\(Area = \left ( 1.5\times10000 \right )m^{2}= 15000 m^{2} Depth = \frac{5}{100}m = \frac{1}{20}m. \therefore Volume = (Area\times Depth)=\left ( 15000\times\frac{1}{20} \right )m^{3}= 750 m^{3}\)
-
Question 8 of 10
8. Question
1 pointsThe height of a wall is six times its width and the length of the well is seven times its height. If volume of the wall be 16128 cu. m, its width is:
Correct
Let the width of the wall be x metres.
then, Height = (6x) metres and Length = (42x) metres. \(\therefore 42x\timesx\times6x = 16128 \Leftrightarrow x^{3}=\left ( \frac{16128}{42\times6} \right )= 64\Leftrightarrow x =4\)Incorrect
Let the width of the wall be x metres.
then, Height = (6x) metres and Length = (42x) metres. \(\therefore 42x\timesx\times6x = 16128 \Leftrightarrow x^{3}=\left ( \frac{16128}{42\times6} \right )= 64\Leftrightarrow x =4\)Unattempted
Let the width of the wall be x metres.
then, Height = (6x) metres and Length = (42x) metres. \(\therefore 42x\timesx\times6x = 16128 \Leftrightarrow x^{3}=\left ( \frac{16128}{42\times6} \right )= 64\Leftrightarrow x =4\) -
Question 9 of 10
9. Question
1 pointsTotal surface area of a cube whose side is 0.5 cm is:
Correct
Surface area = \(\left [ 6\times\left ( \frac{1}{2} \right )^{2} \right ]cm^{2}= \frac{3}{2}cm^{2}\)
Incorrect
Surface area = \(\left [ 6\times\left ( \frac{1}{2} \right )^{2} \right ]cm^{2}= \frac{3}{2}cm^{2}\)
Unattempted
Surface area = \(\left [ 6\times\left ( \frac{1}{2} \right )^{2} \right ]cm^{2}= \frac{3}{2}cm^{2}\)
-
Question 10 of 10
10. Question
1 pointsThree cubes of iron whose edges are 6 cm, 8 cm and 10 cm respectively are melted and formed into a single cube. The edge of the new cube formed is:
Correct
Volume of the new cube = \(\left ( 6^{3}+8^{3}+10^{3} \right )cm^{3}= 1728 cm^{3}\)
Let the edge of the new cube be a cm.
\(\therefore a^{3}=1728 \Rightarrow a = 12\)Incorrect
Volume of the new cube = \(\left ( 6^{3}+8^{3}+10^{3} \right )cm^{3}= 1728 cm^{3}\)
Let the edge of the new cube be a cm.
\(\therefore a^{3}=1728 \Rightarrow a = 12\)Unattempted
Volume of the new cube = \(\left ( 6^{3}+8^{3}+10^{3} \right )cm^{3}= 1728 cm^{3}\)
Let the edge of the new cube be a cm.
\(\therefore a^{3}=1728 \Rightarrow a = 12\)