A cone with a radius of 2 and a height of 8.25 has a surface area of 65.9 units2
It depends on what information you have: its radius and slant height, radius and volume, radius and surface area, surface area and volume, etc.
Surface Area = Pi*radius(radius + slant height)
The surface area of a right cone with a radius of 8 and a slant height of 15 is: 377 units squared.
A cone with a slant height of 22cm and radius of 7cm has a total surface area of about 637.74cm2
A right cone with a slant height of 6 and a radius of 7 has a total surface area of about 245.04 square units.
A cone with a slant height of 22cm and radius of 7cm has a total surface area of about 637.74cm2
It depends on what information you have: its radius and slant height, radius and volume, radius and surface area, surface area and volume, etc.
Surface Area = Pi*radius(radius + slant height)
The surface area of a right cone with a radius of 8 and a slant height of 15 is: 377 units squared.
A right cone with a radius of 4 and a slant height of 13 has a total surface area of about 213.63 units2
A cone with a slant height of 22cm and radius of 7cm has a total surface area of about 637.74cm2
A right cone with a slant height of 6 and a radius of 7 has a total surface area of about 245.04 square units.
The lateral surface area of a right circular cone with a radius of 12cm and a slant height of 20cm is approximately 754cm2
Surface Area = 417.62123 units2
A cone with a radius of 6 centimeters and a slant height of 9 centimeters will have a total surface area of approximately 282.74cm2
A cone with a 30ft height and a 15ft radius has a total surface area of approximately 2,287.44 square feet.
To triple the lateral surface area of a cone, you must increase the radius while keeping the height constant. The lateral surface area ( A ) of a cone is given by the formula ( A = \pi r l ), where ( r ) is the radius and ( l ) is the slant height. Since the slant height is related to both the radius and the height, adjusting the radius proportionately will achieve the desired increase in surface area. Specifically, you need to increase the radius by a factor of ( \sqrt{3} ) while maintaining the same height.