The height of a cone is 16 cm and the base radius is 12 cm find curved surface area and volume of the Dome. ( use pie=3.14)
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Answered by
5
Hi...☺
Here is your answer...✌
================================
Given that,
Height of cone , h = 16 cm
Radius of base of cone , r = 12 cm
Now,
We have to find slant height (l)
Using relation,
l² = h²+r²
We have,
l² = (16)²+(12)²
l² = 256+144
l² = 400
=> l = 20
Now,
We know that,
(1) : Curved surface area of cone
= πrl
= 3.14×12×20
= 753.6 cm²
(2) : Volume of cone
Here is your answer...✌
================================
Given that,
Height of cone , h = 16 cm
Radius of base of cone , r = 12 cm
Now,
We have to find slant height (l)
Using relation,
l² = h²+r²
We have,
l² = (16)²+(12)²
l² = 256+144
l² = 400
=> l = 20
Now,
We know that,
(1) : Curved surface area of cone
= πrl
= 3.14×12×20
= 753.6 cm²
(2) : Volume of cone
Anjus6375:
Sorry ur answer is wrong
Answered by
3
Hii friend,
Height of cone (H) = 16 cm
Radius (R) = 12 cm
Volume of cone = 1/3πr²h
= 1/3×22/7×12×12×16 = 22×144×16 ÷ 21 = 2413.71 cm³
Slant height (L) = ✓ (H)² + (R)²
L = ✓ (16)² + (12)²
L = ✓256 + 144
L = ✓400
L = 20 cm
Therefore,
CSA of cone = πRL = 22/7 × 16 × 20 = 7040/7 = 1005.71 cm².
Hence,
Volume of cone = 2413.71 cm³
And,
CSA of cone = 1005.71 cm²
HOPE IT WILL HELP YOU..... :-)
Height of cone (H) = 16 cm
Radius (R) = 12 cm
Volume of cone = 1/3πr²h
= 1/3×22/7×12×12×16 = 22×144×16 ÷ 21 = 2413.71 cm³
Slant height (L) = ✓ (H)² + (R)²
L = ✓ (16)² + (12)²
L = ✓256 + 144
L = ✓400
L = 20 cm
Therefore,
CSA of cone = πRL = 22/7 × 16 × 20 = 7040/7 = 1005.71 cm².
Hence,
Volume of cone = 2413.71 cm³
And,
CSA of cone = 1005.71 cm²
HOPE IT WILL HELP YOU..... :-)
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