Volume and Surface Area Questions Quiz with Answers /topics/volume-and-surface-area 
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2762 viewsVolume and Surface Area
Mathematics is a very important subject for all competitive exams. Students need special diligence to understand the questions related to the surface area and volume (area and volume) of mathematics. Surface area and volume are calculated for any three-dimensional geometrical space. The surface area of any given object is the area covered by the surface of the object, while volume is the amount of space available in an object. Explain that in order to solve the question of this topic of Mathematics, it is necessary to have a special knowledge of the formulas, in such a way, if you want to bring full marks in this topic, the following blogs provided here will help you a lot.
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Are you ready to master your geometry skills? Take our Volume and Surface Area Questions Quiz and put your knowledge to the test! This Volume and Surface Area Questions Quiz with Answers blog features a range of challenging math problems, all centred around calculating volumes and surface areas of 3D shapes.
Rajesh Bhatia 1.7K Views
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Q:
In a triangle, ABC, P and Q are points on AB and AC, respectively, such that AP = 1 cm, PB = 3 cm, AQ = 1.5 cm, and CQ = 45 cm. If the area of ΔAPQ is 12 $${{cm^2}}$$, then find the area of BPQC.
- 1$${{192cm^2}}$$false
- 2$${{182cm^2}}$$false
- 3$${{190cm^2}}$$false
- 4$${{180cm^2}}$$true
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Answer : 4 $${{180cm^2}}$$
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If the height and the radius of the base of a cone are both doubled, the volume of the cone becomes _______ of its previous volume.
597 0 642821ab72ca731a99107e82- 14 timesfalse
- 28 timestrue
- 33 timesfalse
- 46 timesfalse
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Answer : 2 8 times
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The diameter of a circle is equal to the perimeter of a square whose area is 3136 sq cm. What is the circumference of the circle?
633 0 63d0db186071cf76fc19e94e- 1352 cmfalse
- 2704 cmtrue
- 3394 cmfalse
- 4None of thesefalse
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Answer : 2 704 cm
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The curved surface area of cylindrical pillar is $$ {264 m^{2}}$$ and its volume is $$ {924 m^{3}}$$. Find the ratio of its diameter to its height.
631 0 63d0da736071cf76fc19e78a- 13 : 7false
- 27 : 3true
- 36 : 7false
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Answer : 2 7 : 3
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If a chord of length 30 cm is at a distance of 8 cm from the center of the circle, then the length of the chord of the same circle which is at a distance of 15 cm from the center is equal to
931 0 6116255a7c2f633654de53ce- 112 cmfalse
- 218 cm.false
- 316 cmtrue
- 420 cm.false
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