What is the volume of this sphere? Use A = 3.14 and round your answer to the nearest hundredth. 12 ft cubic feet

Q: Use the rules for multiplication and/or division of measurements. Find the volume of a cube…

A: our objective is to find the volume

Q: Find the Surface Area 5 ft 12ft 8 ft

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Q: Determine the volume of a sphere with a radius of 16 inches. Use 3.14 for pi. Round your answer to…

A: Volume(V) of the sphere with radius 'r' = 43πr3

Q: Find the volume of a sphere with a diameter of 34 meters. 12. Round to the nearest hundredths place…

A: Given: Diameter of sphere is 34 meters We know that volumeV of sphere is given by V=43πD23…

Q: A flour canister is in the shape of a cylinder with a height of 14 inches and a radius of 5 inches.…

A:

Q: Find the volume of the sphere. Leave the answer in terms of πT.

A: diameter of sphere = 6 in so, radius of sphere = 62=3 in

Q: Monique wishes to make a lawn ornament in the form of a hollow sphere. The material being used to…

A:

Q: 12 ft FFで 6 ft 5.2 ft

A: The Given structure is a hexagonal pyramid. For a regular pyramidal structure, volume is the one by…

Q: Find the Volume

A: The given question is taken from the volume of the different types of geometry in which we have to…

Q: 6 ft 8 ft ***** 4 ft 10 ft

A: It is triangular prism  Base is a triangle.  Volume of given figure = Area of base × Height of…

Q: A baseball has a radius of about 1.5 inches. How much leather is needed to cover the baseball? Round…

A: concept area of sphere = 4π(r)2 where r = radius of sphere given r = 1.5 inches

Q: r = 6 cm. %3D 9 cm.

A:

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.