Maths-
General
Easy
Question
A Hollow sphere of internal and external diameters of 6 cm and 10 cm respectively is melted into a cone of 8 cm base diameter . Find the height of the cone ?
Hint:
Volume of the cone is ![equals 1 third pi r squared h](data:image/png;base64,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)
Volume of hollow sphere ![4 over 3 pi r cubed](data:image/png;base64,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)
The correct answer is: 24.499cm
Explanation:
- We have given a Hollow sphere of internal and external diameters of 6 cm and 10 cm respectively is melted into a cone of 8 cm base diameter.
- We have to find the height of the cone.
Step 1 of 1:
We have given a hollow sphere with internal and external diameter 6cm, 8cm, repectivley.
The inner and outer radius if the sphere will be 3cm, 4cm
So,
The volume of the hollow sphere will be
![V equals 4 over 3 pi open parentheses r subscript o superscript 3 minus r subscript i superscript 3 close parentheses](data:image/png;base64,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)
![equals 4 over 3 pi open parentheses 5 cubed minus 3 cubed close parentheses](data:image/png;base64,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)
![equals 4 over 3 pi cross times 98](data:image/png;base64,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)
![equals 410.50 cm cubed](data:image/png;base64,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)
Now the sphere is melted into cone with diameter ![8 cm not stretchy rightwards double arrow r equals 4 cm](data:image/png;base64,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)
So, The volume of the material of sphere = volume of the cone
So,
V = 410.50
![not stretchy rightwards double arrow 1 third pi left parenthesis 4 right parenthesis squared h equals 410.50](data:image/png;base64,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)
h = 24.499cm
Now the sphere is melted into cone with diameter
So, The volume of the material of sphere = volume of the cone
So,
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Maths-
A Conical tent is to accommodate 77 persons. Each person must have 16 cubic metre of air to breathe. Given the radius of the tent as 7 m. Find the height of the tent and also its C.S.A?
A Conical tent is to accommodate 77 persons. Each person must have 16 cubic metre of air to breathe. Given the radius of the tent as 7 m. Find the height of the tent and also its C.S.A?
Maths-General
Maths-
Find the breadth of a rectangle whose area is 144 m2 and length is 16 m. Also find its perimeter.
Find the breadth of a rectangle whose area is 144 m2 and length is 16 m. Also find its perimeter.
Maths-General
Maths-
The radius of the base of a circular cone Is halved. Keeping the height same , What is the ratio of the volume of the reduced cone to that of the original cone ?
The radius of the base of a circular cone Is halved. Keeping the height same , What is the ratio of the volume of the reduced cone to that of the original cone ?
Maths-General
Maths-
If the length and breadth of a rectangle are 18 m and 12 m, then its area is ______.
If the length and breadth of a rectangle are 18 m and 12 m, then its area is ______.
Maths-General
Maths-
A child travels 13 m to cross a rectangular field diagonally. If the length of the field is 5 m, find its area.
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)
A child travels 13 m to cross a rectangular field diagonally. If the length of the field is 5 m, find its area.
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)
Maths-General
Maths-
If the length and breadth of a room are increased by 1m and area is increased by 21 sq.metre.If the length is increased by 1m and breadth is decreased by 1 m , then the area is decreased by 5 sq.mt. Find the perimeter and area of the room ?
If the length and breadth of a room are increased by 1m and area is increased by 21 sq.metre.If the length is increased by 1m and breadth is decreased by 1 m , then the area is decreased by 5 sq.mt. Find the perimeter and area of the room ?
Maths-General
Maths-
A Right angled triangle having perpendicular sides of 12 cm and 5 cm is rotated about its hypotenuse. For the solid thus generated , find the volume of the solid (Double cone)?
A Right angled triangle having perpendicular sides of 12 cm and 5 cm is rotated about its hypotenuse. For the solid thus generated , find the volume of the solid (Double cone)?
Maths-General
Maths-
The perimeter of a square piece of land is 64 m. Find the cost of laying a lawn on the land at the cost of Rs 5 per sq. m.
The perimeter of a square piece of land is 64 m. Find the cost of laying a lawn on the land at the cost of Rs 5 per sq. m.
Maths-General
Maths-
The area of a square of side 30 m is equal to the area of a rectangle of length 15 m. Find the perimeter of the square and rectangle.
The area of a square of side 30 m is equal to the area of a rectangle of length 15 m. Find the perimeter of the square and rectangle.
Maths-General
Maths-
A sphere has a surface area of about 803.84 square centimeters .What is the volume of the sphere ?
A sphere has a surface area of about 803.84 square centimeters .What is the volume of the sphere ?
Maths-General
Maths-
Find the area, length and breadth of the square whose perimeter is 36 m.
Find the area, length and breadth of the square whose perimeter is 36 m.
Maths-General
Maths-
Find the area of a rectangle with length 125 m and breadth 120 m.
Find the area of a rectangle with length 125 m and breadth 120 m.
Maths-General