Find the volume of the cone

Q: 6) Find the lateral surface area of the cone.

A: Given,            The figure of a cone is shown below :

Q: Find the volume of the solid.

A: The length of the side BC= 4m The length of the side CD= 3m The length of the side DE= 7m

Q: Find the volume of the figure formed by the revolution about the given axis. (0, 0), (2, 4), & (6,…

A: Here we find the volume by revolution around x-axis

Q: What is the surface area of this cone?

A: To find: The surface area of the cone. Given: The radius of the cone is 9 inches and height of the…

Q: Find the outside surface area. Note that the box does not have a top. (Assume a = 25 cm.) ]cm2

A:

Q: Find the volume of the cone.

A: We know that the volume of a slant cone is same as the volume of a regular cone. Given that,…

Q: 10 Find the volume of this cone. 27 m - _ 11 m .

A: Given h=27 m, r=11 m.

Q: Find the volume of this cone.

A: we have to find the volume of the given cone.Given : radius of cone =11 mheight of the cone : 27 m

Q: Find the volume. This cone has been cut in half.

A: Volume of cone.

Q: Find the volume of the frustum of a cone of its height h, the lower base radius R, and the upper…

A:

Q: A cylinder has a volume of 1,884 cm3. Find the volume of a cone with the same radius and height as…

A: Since you have asked multiple questions, we will solve the first question for you. If you want any…

Q: Find the volume of an oblique cone with radius 4 and height 3.5?

A: Given that : Radius ( r) = 4 and height (h) = 3.5 .

Q: Find the volume V and surface area S of a sphere of radius 4 centimeters.

A:

Q: Find the volume of this sphere.

A: From given figure, the radius of the sphere is 8 feet.

Q: The volume of the lateral surface area nd the total surface area of each regular pyramid

A: The answer is given below:

Q: Find the volume of the cone. Either enter an exact answer in terms of T or use 3.14 for T. units

A: Given,           Radius of cone (r) = 5 unit           Height of cone (h) = 6 unit           Volume…

Q: The altitude of a regular square pyramid is 4 cm. If the volume is 48 cm. Find the total area of the…

A: The altitude of the regular square pyramid  h = 4 cm Volume of pyramid V = 48 cm3

Q: Find the volume of the solid

A:

Q: Find the volume of the cone below. Leave your answers in terms of pi

A:

Q: Write a few sentences to explain how you would find the volume of the solid formed by rotating the…

A:

Q: Find the volume of the parallelepiped.

A: TO FIND VOLUME OF Parallelepiped VOLUME = | a→ .(b→*c→) |  vectors a,b,c are the adjacent edges of…

Q: What is the volume of this cone? 12

A: To find the volume of cone

Q: Find the surface area of this cone.

A: Find the surface area of the cone.

Q: A right triangle with sides 3 cm, 4 cm and 5 cm is rotated the side of 3 cm to form a cone.…

A:

Q: Find the volume of the cone. 10 ft- 25 ft

A:

Q: 7) Find the total surface area of the cone.

A: Given: Radius of base of the cone (r) = 13 ft Perpendicular height of the cone (h) = 27 ft Slant…

Q: Find the volume of the region cut from the solid sphere

A: Given the region cut from the solid sphere x2+y2+z2≤4a2by the cylinder x2+y2=a2.

Q: What is the volume of the sphere? 3 in

A:

Q: Find the outside surface area. Note that the box does not have a top. (Assume a = 40 cm.) cm2

A: The box have total 6 faces but given box does not have top face so total faces are 5

Q: Find the volume of a cap of a sphere with radius r=65 and height h=47.

A: Given,           The volume of a cap of a sphere with radius r=65 and height h=47.We know that,…

Q: The volume of the sphere with the radius 8 is = cubic units 1024T 3 5127 3 2048T 3 30727 3

A: The formula for volume of sphere is given by: V=43πr3 Where r is the radius of sphere. Here r=8

Q: Use the theorems of Pappus to find the lateral surface area and the volume of a right-circular cone.

A: To determine the lateral surface area and volume of right circular cone.

Q: A sphere is inscribed in a cone with radius 6 cm and height 8 cm. Findthe volume of the sphere.

A: Given:r=6 cm h=8 cmVolume of the sphere=43 πr3

Q: find the volume of the solid.

A: Given, the solid bounded above by the cone                          x2+y2=z2 and bounded below by…

Q: Find the volume of the cone. Round you

A:

Q: Find the volume V generated by rotated the

A: 32.  Given the curve                           f(x)=3xln3  over 1, 3

Q: What is the volume of the cone?

A:

Q: Find the volume of the solid that results when the shaded region is revolved about the indicated…

A: NOTE: Refresh your page if you can't see any equations. . find the volume using the cylindrical…

Q: Find the outside surface area. Note that the box does not have a top. (Assume a = 40 cm.) cm2 a

A:

Q: Find the Volume of the Cone. SHOW ALL WORK! 5 mm 8 mm 3D

A: Here, Diameter of base is = 8 mm. So, radius (r)= 4 mm. Height (h)= 5 mm.

Q: Find the surface area and volume of the sphere.

A:

Q: Find the volume V and surface area S of a sphere of radius 3 feet.

A: Given Radius = 3 feet

Q: Find the volume of the cone. Use 3.14 for r. 6 m 8 m 10 m

A:

Q: Find the volume of the solid that

A: Given,               y=x3, x=2 and the x-axis is revolved around the line x=2.

Q: The curved surface area of a cone is 1885 cm2 and itsy diameter is 48 cm. Find the volume of the…

A:

Q: Find the volume of the solid that results when the shaded region is revolved about the indicated…

A:

Q: what is the volume of this shape? please show work.!

A: Given:

Q: Find the surface area of the cone below

A:

Q: Find the volume of the composite solid. The diameter of the cone is 4 mm.

A: Given:

Q: Find the volume of the shaded region only

A: Volume of the prism  =  Area of triangle × length  = 26×182×22  = 5148 cubic inches      Volume of…

Cylinders

A cylinder is a three-dimensional solid shape with two parallel and congruent circular bases, joined by a curved surface at a fixed distance. A cylinder has an infinite curvilinear surface.

Cones

A cone is a three-dimensional solid shape having a flat base and a pointed edge at the top. The flat base of the cone tapers smoothly to form the pointed edge known as the apex. The flat base of the cone can either be circular or elliptical. A cone is drawn by joining the apex to all points on the base, using segments, lines, or half-lines, provided that the apex and the base both are in different planes.