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The lower part of circus tent is a right circular cylinder and the upper part is right circular cone. The diameter of the Base of tent is 56m and height of the cone is 15m . The total height of the tent is 60m . How many square metres of canvas is required for the tent ? Find the volume of the air space in tent.
Answer is 7304 sq. cm and 73920 cube. cm
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palakhkoyalkar06:
by the way thanks for trying
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Okay so after examining this question for a long time I get to know about a minute mistake....
Here you mentioned that 15 m is the height of cone but the answer you are asking for can be derived by taking 15 m as the height of cylinder..... Let's figure it out.... So these photos are showing you that how can we solve it by taking 15 m as the height of the cone!!
.
And if you take 15 m as the height of cylinder then you'll get the right answer which is you asking for...
.
Solution :-
Radius of the base = Diameter/2
⇒ 56/2 = 28 m
Height of the cylindrical part = 15 m
Curved Surface Area of Cylinder = 2πrh
⇒ 2*22/7*28*15
= 2640 m²
Curved Surface Area of Cone = πrl
To find the Curved Surface Area of Cone, first we have to calculate the slant height of cone.
Slant Height of Cone = l = √r² + h²
⇒ √28² + 45²
⇒ √784 + 2025
⇒ √2809
⇒ Slant height of cone = 53 m
Curved Surface Area of Cone = πrl
⇒ 22/7*28*53
= 4664 m²
Total area of the cylindrical part and the conical part = 2640 + 4664
= 7304 m²
So, the area of the canvas required is 7304 m²
Answer.
.
.
So for my research and hard work mark me as the brainliest ♥️♥️
Here you mentioned that 15 m is the height of cone but the answer you are asking for can be derived by taking 15 m as the height of cylinder..... Let's figure it out.... So these photos are showing you that how can we solve it by taking 15 m as the height of the cone!!
.
And if you take 15 m as the height of cylinder then you'll get the right answer which is you asking for...
.
Solution :-
Radius of the base = Diameter/2
⇒ 56/2 = 28 m
Height of the cylindrical part = 15 m
Curved Surface Area of Cylinder = 2πrh
⇒ 2*22/7*28*15
= 2640 m²
Curved Surface Area of Cone = πrl
To find the Curved Surface Area of Cone, first we have to calculate the slant height of cone.
Slant Height of Cone = l = √r² + h²
⇒ √28² + 45²
⇒ √784 + 2025
⇒ √2809
⇒ Slant height of cone = 53 m
Curved Surface Area of Cone = πrl
⇒ 22/7*28*53
= 4664 m²
Total area of the cylindrical part and the conical part = 2640 + 4664
= 7304 m²
So, the area of the canvas required is 7304 m²
Answer.
.
.
So for my research and hard work mark me as the brainliest ♥️♥️
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