An iron pillar consists of a cylindrical portion 2.8 m high and 20 cm in diameter and a cone 42 cm high is surmounting it. Find the weight of the pillar, given that 1 cubic cm of iron weighs 7.5 gm.
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Answered by
37
⭐《ANSWER》
↪Actually welcome to the concept of the SURFACE AREAS AND VOLUME
↪Basically here it is the case of the Surmmouting of one shape on another
↪So in this type of cases , the diameter or the base dimension of the top shape is same to that of the below placed shape
↪Since here , the iron is used to make the piller of a Cylindrical and a conic section,
↪thus here we have to find the cost by Calculating amount of Volume required to make and weight of the pillar
↪Since
↪weight = unit measure × Volume
↪So after solving the weight is about
〽W = 692,370 grams
↪Actually welcome to the concept of the SURFACE AREAS AND VOLUME
↪Basically here it is the case of the Surmmouting of one shape on another
↪So in this type of cases , the diameter or the base dimension of the top shape is same to that of the below placed shape
↪Since here , the iron is used to make the piller of a Cylindrical and a conic section,
↪thus here we have to find the cost by Calculating amount of Volume required to make and weight of the pillar
↪Since
↪weight = unit measure × Volume
↪So after solving the weight is about
〽W = 692,370 grams
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LAKSHMINEW:
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Answered by
0
Step-by-step explanation:
Volume of cone=
3
1
πr
1
2
h
1
=
3
1
π(
2
r
)
2
×
2
h
=
3
1
π(
2
10
)
2
×
2
h
=
6
25πh
cm
3
Volume of frustum ABCD=
3
1
πh
2
(R
2
+r
2
+Rr)
=
3
1
π×
2
h
(10
2
+5
2
+10×5)
=
6
175πh
Required ratio=
6
175πh
6
25πh
=
175
25
=
7
1
=1:7
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