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What is the volume of a cone with radius of 4 and height of 10?
The volume of a cone with radius of 4 and perpendicular height of 10 is: 168 cubic units.
What is the slant height of a cone with 8 height and 6 radius?
A right circular cone with 8 height and 6 radius has a slant height of 10.
What is the volume of a cone with radius 5 and height 10?
Volume = 261.8 (261.79939) units3
What is the similarity ratio of a smaller cone with a height of 9 and a radius of 6 and a larger cone with a height of 15 and a radius of 10?
The smaller to the larger is a ratio of 6:10 or 3:5
Find the volume of a cone whose base has a radius of 8cm and whose height is 10 cm?
The volume of a cone whose base has a radius of 8cm and whose height is 10 cm is: 670cm3
What is the volume of a cone with a radius of five and height of 10?
Volume = 261.79939 units3
What is the volume of a cone with radius of 10 in and height of 13 in?
V = 1,361.4 cubic inches.
How do you find the volume of a cone with radius of 10 cm?
Without another piece of information, the radius alone isn't enough to tell you the volume of the cone. You really need the height too.
How much water can a cone that has a radius of 8centimeters and a height of 10centimeters hold?
The volume of a cone is given by the formula V = 1/3 * π * r^2 * h, where r is the radius and h is the height. Plugging in the values, V = 1/3 * π * 8^2 * 10 = 670.8 cubic centimeters. Therefore, the cone can hold approximately 670.8 cubic centimeters of water.
What is the approximate volume of a circular cone having a radius of 10 feet and a height of 25 feet?
V = 2,617.99 ft3
What is the volume of a cone with a slant height of 10 cm?
It will depend upon the radius of the base and as such will be any value between 0 cm3 and approx 403.067 cm3. The height and radius are linked by: radius2 + height2 = slant_height2 Volume cone = 1/3π x radius2 x height When radius is 0 cm, height is 10 cm and volume is 0 cm3 When radius is 10 cm, height is 0 cm and volume is 0 cm3 When radius is √(200/3) cm ≈ 8.165 cm and the height is √(100/3) cm ≈ 5.774 cm, the volume is at its maximum of 1/3π200/3√(100/3) cm3 ≈ 403.067cm3
What is the radius x of a cone with height 2 units if a similar cone has radius of 4 units and height of 10 units?
If two shapes are similar, then each length is in the same ratio. The ratio of the heights is 10 : 2 Thus the radii are in the same ratio, ie 4 : x = 10 : 2 → x = 2 × 4 ÷ 10 = 0.8 units
