Volume of Regular Pyramids
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The volume of square pyramid of base edge 5 m and height 12 m is (in cubic centimetres) :
75
100
90
64
Find the volume of the square pyramid, if one the triangular faces is given below.
20
50
40
30
The volume of a square pyramid of base edge 12 cm and height 18 cm is:
112
221
121
211
Sonu was making sand pyramids at the beach. He designed his pyramids with a base edge of 10 cm and height 33 cm. He would go collect wet sand with his small cylindrical bucket of radius 5 cm and 7 cm height. How many times does he need to collect the wet sand in order to construct his sand pyramid?
Surface area of cone = Surface area of sphere
Radius of cone = Radius of Radius of sphere
Height of cone = Height of cylinder
Volume of cone = volume of sphere
- 192 cubic centimetres
- 120 cubic centimetres
- 384 cubic centimetres
- 96 cubic centimetres
- 384 cubic centimetres
- 100 cubic centimetres
- 400 cubic centimetres
- 192 cubic centimetres
The ratio between the base edges of two square pyramids is 1:4. If the heights are also in the same ratio and the volume of the second pyramid is 400 cubic centimetres, what is the volume of the first square pyramid?
16 cubic centimetres
6.25 cubic centimetres
4 cubic centimetres
20 cubic centimetres
Nidhi constructed a square pyramid of base edge 10cm and height 6cm. Rahul made a square pyramid of base edge 5cm and height 24cm. What is the ratio of the volumes of the pyramids constructed by Nidhi and Rahul?
1:1
1:2
2:1
1:4
Which of the following represents the volume of a pyramid?
13×Base area× Slant height
13×Base area×Height
13×Base edge×Slant height
13×Base edge×Height
- 960 cm2
- 1536 cm2
- 3072 cm3