figure. 6. A piece of candy corn is in the shape of a cone. The height of the candy corn is 2 centimeters and the diameter is I centimeter. Find the volume. Round to the nearest tenth.

Q: Unit 5 Review The two things needed to find the volume of a cone or cylinder are v and Choose the…

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Q: The basement walls need to be painted. Calculate the surface area of the walls.   2. The homeowner…

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Q: Find the volume of this rectangular pyramid. Be sure to include the correct unit in your answer. If…

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Q: A can of soda is 4.8 inches tall and 2.5 inches in diameter. Let's assume the can of soda is a…

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Q: 4. A sphere has a volume of 4,500r cubic feet. Find the radius of the sphere.

A: Given area of sphere 4,500π

Q: Find the surface area of the rectangular prism. 5 m 4 m 2 m

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Q: A) Find the area of the dark region inside the square but outside the circle. B) The circumference…

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Q: shows the nose cone of a rocket used for launching satellites. The nose cone houses the satellite…

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Q: Find the surface area to the nearest whole number. 4 m 5 m 4 m 4 m The surface area is m2.

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Q: 10 8.

A: Total surface area of a regular pyramid is defined as 412bh+b2 i.e.  2bh+b2, where b is the length…

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

A: Volume of cone.

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Q: . If you double the dimensions of the right cylinder below, what is the approximate surface area of…

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Q: L=15 24 24 Find the volume of the square based pyramid.

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Q: Each small cube is I cm. Calculate the volume of the prism. Write equations to show your thinking.

A: Given, volume of each cube = 1 cm3 Number of cubes = (3x3x5) + (2x3x2) = 57 ∴ The volume of the…

Q: BIG Find the surface area of the rectangular prism. 1 ft 5 ft 10 ft The surface area is square feet.…

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Q: A sprinkler rotates 360° to water a circular region. If the total area watered is approximately…

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Q: 10 The volume of a right circular cylinder is 1696 cubic centimeters. The height of the cylinder is…

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Q: Find the surface area of the figure. a= 3 ft

A: Given: A cube with side a = 3ft

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A: Given figure, Base= 3 and Height =4

Q: Which situation would require finding the surface area? Billy needs to calculate how much paint is…

A: Consider the given: Bill needs to calculate how much paint is needed to cover the front side of his…

Q: 14. Challenge! Find the surface area of the figure below. T 9 ft 9 ft 19.5 ft 9 ft

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Q: 4) In the diagram below, a right circular cone has a diameter of 8 inches and a height of 12 inches.…

A: Given data  Diameter of cone = 8 inches Radius = diameter2 radius = 8 2= 4 inches Height of cone =…

Q: find the volume and surface area of a cone with a diameter of 14 inches and a heigth of 12 inches

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Q: Basaltic columns are geological formations that result from rapidly cooling lava. Giant’s Causeway…

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Q: 13. In the figure below, the larger circle has a radius of 6 cm and the smaller circle has a radius…

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Q: 15. Challenge! Find the surface area of the figure below. 25 om

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Q: Find the area of the shaded region enclosed in a semicircle of diameter 10 centimeters. The length…

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Q: Find the volume of the sphere below if r = 19. Use 3.14 for \piπ and round to the nearest hundredth

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Q: 60° R Find the approximate surface area and volume of the sphere if OP 6 in. Use your calculator. P.

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Q: Find the volume of the figure when  d = 7 cm.  For calculations involving ?, give both the exact…

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Q: The volume of a hemisphere is 2425  (1/2) cm3 .Find its curved surface area

A: The given volume of hemisphere V = 2425/2 cm3 Let radius of hemisphere = r

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Q: 7. Find the radius of a cylinder with a volume of 108n ft3 and a height of 12 ft.

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Q: Work out: 10 (a) the perimeter of the shape. Diagram not drawn to scale (b) the area of the shape.

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Q: 5. Calculate the area of the image shown below given that the radius of each semicircle equals 2…

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Q: Use the diagram to answer the questions below. a) b) 30.4 cm 27 cm 14 cm a) Find the volume of the…

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Q: The volume of a spherical balloon is 850 cubic centimeters. Find the radius of the balloon.

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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.