The volume of this cone is 15,400 cm3
Label t radius 6cm the height 8cm and the slant height 10cm
The perpendicular height is 6 inches and the slant height is 6.7082 inches.
A right cone with a radius of 4 and a slant height of 13 has a total surface area of about 213.63 units2
If you visualize the cone by cutting it vertically (with a plane perpendicular to the base), you can construct a right triangle to represent the radius, altitude, and slant height. This triangle has legs of 7 (the radius) and 19 (the altitude). Its hypotenuse represents the slant height. We can then use the Pythagorean theorem to solve for the slant height: 72 + 192 = s2 72 + 192 = s2 410 = s2 s = √(410) s ≈ 20.24 Therefore the cone has a slant height of √(410), or approximately 20.248456731316586933246902289901 units.
5.07 inches
It depends on what information you have: its radius and slant height, radius and volume, radius and surface area, surface area and volume, etc.
Perpendicular height is: 31.975 Slant height is: 32.961
452 cm3 (this assumes you mean 12 cm vertical height, not slant height). If the slant height is 12 cm then the volume changes to 392 cm3.
Label t radius 6cm the height 8cm and the slant height 10cm
Perpendicular height is 95.608 inches and slant height is 95.738 inches.
The perpendicular height is 6 inches and the slant height is 6.7082 inches.
A cone with a base radius of 8 cm and a slant height of 9 cm has:A perpendicular height of 4.123 cmA curved surface area of 226.2 cm2A volume of 276.3 cm3
A right circular cone with 8 height and 6 radius has a slant height of 10.
The surface area is a function of the height (or slant height) and the radius of the base. So, the slant height is a function of the surface area and the base-radius. Since the latter is unknown, the slant height cannot be calculated.
Assuming it is a right cone, use Pythagoras - slant height = hypotenuse, other two sides = radius of base, and height.
Slant height is 7.81 inches.
V = (1/3) × (Π × r2 × h)Where, h = Height m = Slant Height V = Volume r = Radius of Base