Math, asked by Brainlyparinda, 9 months ago

The CS.A. surface area of a right circular cone is 528 cm. If the slant height of the cone is 42 cm, find the total surface area of the cone.​

Answers

Answered by ƦαíηвσωStαƦ
14

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  • The total surface of area = 578.28 Cm²

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\sf{\underline{\green{Given:-}}}

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  • The CS.A. surface area of a right circular cone is 528 cm. If the slant height of the cone is 42 cm.

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\sf{\underline{\green{Find:-}}}

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  • The total surface of area = ?

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\sf{\underline{\green{Explanation:-}}}

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\bigstar\boxed{\sf{\red{Total\: surface \: of \: cone = \pi r \times (r + l)}}}

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\sf{\underline{\pink{Putting\:the\:values:-}}}

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\longrightarrow \sf { \dfrac{22}{7} \times 4 \times (4 + 42) }

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\longrightarrow \sf {\dfrac{22}{7} \times 4 \times 46  }

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\longrightarrow \sf {\dfrac{22}{7} \times 184  }

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\longrightarrow \sf {578.28}

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\:\:\:\:\dag\bf{\underline{\underline \red{Hence:-}}}

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  • The total surface of area is 578.28 Cm².

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Answered by yashkm111204
0

Answer:

The C.S.A of right circular cone is 528 cm² . If the slant height of the cone is 42 cm. Find the radius of the base and T.S.A of the cone.

Give n :

The C.S.A of right circular cone is 528 cm² .

The slant height of the cone is 42 cm.

To find :

Radius of the base and T.S.A of the cone.

Solu tion :

Let the radius of the cone be r cm.

We know,

Where,

r = Radius

l = Slant height

Acco rding to the question,

Radius of the cone = 4 cm.

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We know,

T.S.A of cone = 578.28 cm² (approx).

There fore , the radi us of the base is 4 cm and the

T . S . A of the cone is 57 8. 28 cm² ( approx ) .

Step-by-step explanation:

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