3) write the formula to find the volume of this oblique cylinder with the radius of two and a height of five

Q: suppose that a can has a radius of 0.8 inches and a height of 3.2 inches how much soup would be able…

A:

Q: A solid sphere has volume 972r cubic feet. Find the radius of the sphere.

A: Volume of a sphere = 43·π· r3 where r is the radius of the sphere.

Q: If the volume of a softball  is 2304 rr, determine the raduis

A: Topic- volume of sphere

Q: What is the volume of the cylinder

A: Given ,  We have to find volume of the cylinder

Q: (2.) A right cylinder has height 5.0 cm total surface area 62.0 cm². radius. 2πr² + 2πrh and Find…

A:

Q: write a formula that expresses a volume V of the cube in terms of its side length X

A:

Q: Jane, an architect, is designing a skyscraper that will become part of the New York City skyline.…

A: Assume height of building to be h ft and difference in width of building and foot print to be x ft.…

Q: A cone with the same base but a height of 3 times taller than a cylinder with a height of 4 and a…

A: ANSWER :

Q: Suppose that the radius and height of a cylinder must add to be 15 cm. What radius and height will…

A:

Q: Calculate the volume of King Soh-Cah-Toa's tomb.  Remember the base sides are 230 meters in length…

A:

Q: If the 3 cm radius by 20 cm height cone was placed inside the cylinder with the same dimensions, how…

A:

Q: Find the height of a cylinder if the surface area is 402 square units and the diameter is 15 ubits.

A: Let the height is= h Given that the diameter= 15 units So the radius= r=152=7.5 units

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.