hi there
1) The shape of solid iron rod is a cylindrical. Its height is 11 cm. and base diameter is 7 cm. Then find the total volume of 50 such rods?
2) A toy is in the form of a cone mounted on a hemisphere. The diameter of the base and the height of the cone are 6 cm and 4 cm respectively. Determine the surface area of the toy.
(use π = 3.14)
Answers
Answered by
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▶ Solution : ▶
It is Given that shape of solid iron rod is a cylindrical. Its height is 11 cm. and base diameter is 7 cm.
So , We have!
↪ Height of Cylinder ( Rod) = 11 Cm
↪ Base Diameter of Cylinder ( Rod ) = 7 ÷ 2 cm
▶ To Find : Find the Volume of 1 Rod ?
↪ Volume of Cylinder = πr²h
↪ Volume of Cylinder = 22/7 × (7/2)² × (7/2)² × 11
↪Volume of Cylinder = 22×7×49/4 × 49/4 × 11
↪Volume of Cylinder = 847/2 cm²
▶ According to the Question's Statement!
↪ VOLUME OF 50 ROD = 50 × ( Volume of 1 Rod)
↪ VOLUME OF ROD = 50 × 847/2 cm²
↪ Volume of Rod = 847 × 25cm²
↪ Volume of Rod = 21,175 cm²
➡Therefore, Required Volume of 50 ROD is 21,175cm² ↙
▶ Method of Solution : ▶
in this Question, It is given that A toy is in the form of a cone mounted on a hemisphere. The diameter of the base and the height of the cone are 6 cm and 4 cm respectively.
We have Need to Find the slant Height of Cone!
↪ Slant height of cone = √(3)²+ (4)²
= √9 + 16
= √25
= 5 cm
Now, According to the Question's Statement!
↪ Statement : Determine the surface area of the toy.
[TSA of toy = CSA of cone + CSA of hemisphere]
➡ πrl + 2πr²
↪ rl + 2r²
↪ r [ l + 2r ]
↪ 3.14 × 3 [ 5 + 2 (3) ]
↪3.14 × 3 [5 + 6]
↪ 3.14 × 3 × 11
↪726 ÷ 33
↪ 103.71 cm²
▶ Hence, Required SURFACE AREA OF THE TOY is (103.71 cm²) ▶
brainly218:
2) 103.71
Answered by
0
in this Question, It is given that A toy is in the form of a cone mounted on a hemisphere. The diameter of the base and the height of the cone are 6 cm and 4 cm respectively.
We have Need to Find the slant Height of Cone!
↪ Slant height of cone = √(3)²+ (4)²
= √9 + 16
= √25
= 5 cm
Now, According to the Question's Statement!
↪ Statement : Determine the surface area of the toy.
[TSA of toy = CSA of cone + CSA of hemisphere]
➡ πrl + 2πr²
↪ rl + 2r²
↪ r [ l + 2r ]
↪ 3.14 × 3 [ 5 + 2 (3) ]
↪3.14 × 3 [5 + 6]
↪ 3.14 × 3 × 11
↪726 ÷ 33
↪ 103.71 cm²
▶ Hence, Required SURFACE AREA OF THE TOY is (103.71 cm²)
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