What is the volume of the solid figure? Enter your answer in the box. 4 ft 8 ft 3 ft 1 ft 1 ft 1 ft 1 ft 6 ft ft3

Q: You may What is the volume of this solid? 4 ft S ft 5 ft

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Q: What is the volume of the shape below? O 16 cubes O 8 cubes O 4 cubes O 6 cubes

A: See attached file for a detailed explanation.

Q: Find the volume of the prism. 12 ft 27 2 ft 3/ ft V = [?] ft³ Write your answer as a mixed number…

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Q: 2) 2 km 3 km

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Q: What is the volume of the sphere in the figure shown below? 2.6 m

A: Solve the above question.

Q: 6 ft 7 ft 2 ft

A: To find the surface area and volume of the triangular prism,

Q: What is the volume of the prism below? 7 m 22 m 24 m 3696 m^3 1925 m^3 1848 m^3 682 m^3

A:

Q: Ted made a scale model of a submarine for his science class. 3 in. 4 in. 3 in. 12 in. What is the…

A: Ted made a scale model of a submarine for his science class. Here we have to find the volume of…

Q: 9.8 ft 8 ft

A:

Q: What is the volume of this cylinder? Use A 3.14 and round your answer to the nearest hundredth. 27 m…

A: Given dimensions of cylinder are:height=93 mradius = 27 mWe know that volume of a cylinder=πr2h…

Q: Q12) What is the volume of the figure below? 4.4 ft 2.9 ft 5.7 ft 5.7 ft

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Q: # 22. Find the volume of the solid below. 18 cm 3 cm 6 cm 15 cm

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Q: 5 cm 1. 5 cm 8 cm

A: We have to find the volume of the given 3-D shape.

Q: What is the volume of the figure? 1 cm 3 cm

A: Here we use the formula of right circular cone Volume of the cone =13πr2h

Q: What is the volume? 6 m 4 m 4 m cubic meters

A: Given :              base = 4 m                      and  6 m              height = 4 m To find :…

Q: What is the volume of the solid figure? Enter your answer in the box. 10 ft. 5 ft. 3 ft. 6 ft. 2 ft.…

A:

Q: What is the volume of the figure below given s = 5 cm and h = 9 cm? h

A: Given is  S= 5 cm. H= 9cm.

Q: 5.62 cm 12.7 cm

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Q: Find the volume of the sphere. Round your 11 yd

A: We are asked to find the volume of the sphere.

Q: 16 ft 10 ft 9 ft

A:

Q: The volume of the given figure is Blank 1cu.ft. 12 ft, 16 ft 4 ft 49 46

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Q: A silo is created using a cylinder and a cone, both with a diameter of 8 meters. 20 m 14 m -8m What…

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Q: 4. Find the volume of the structure below in cubic metres. 3.5 ft 8ft 12 ft 10 ft

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Q: What is the volume of this cylinder? Use A 3.14 and round your answer to the nearest hundredth. 16…

A: To find the volume of the cylinder  Height h = 5 ft Diameter d = 16 ft

Q: What is the volume of the figure shown below? 9 cm IN 12 cm 18cm A. B. 1944 cm3 324 cm3 C. D. 648…

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Q: What is the volume of the cone shown below? 15 ft 6 ft O 565.2 ft^3 O 90 ft^3 O 94.2 ft^3 O 1695.6…

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Q: What is the volume of the right rectangular prism below? 2 inches 1층 inches 1 inches cubic inches…

A: We have to find the volume of the given rectangular prism having a length (L) =114 inchs, width (W)…

Q: Find the volume (in cm3) of the rectangular solid. (Simplify your answer completely.) 18 ст 4 cm 3…

A: We first find the volume of the cuboid of the upper portion and then the lower portion. And then add…

Q: u! 91 26 !!

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Q: What is the volume of the figure corresponding to the net, rounded to the nearest whole cubic…

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Q: Find the volume of the solid. A 308 ft 301 ft 298 ft 4A 11 A 312 ft

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Q: Find the volume of the figure. 10 cm 8 cm 10 cm 10 cm 14 cm 8 cm DONE ? cubic centimeters

A: Dimensions of the bigger parallelepiped are: 10 cm, 8 cm and 14 cm. Then the volume of the bigger…

Q: 13 ft 13 ft 12 ft 11 ft 10 ft

A: To find: Volume of given triangular prism with the help of lengths of given sides.

Q: Find the volume (in cm³) of the rectangular solid. (Simplify your answer completely.) 3 сm 6 cm 4 cm…

A: The given figure is- The above figure can be divided into two small cuboids 1 and 2 as following-

Q: Find the volume of the solid. 6 ft 6 ft 3 2 ft 5 ft 6 ft 4 ft

A:

Q: Find the volume of the figure below. 12 m

A: We have a sphere in the given figure.

Q: 11 ft 7 ft 5 ft 7. a. What type of solid is this? b. What is the volume of the solid? B= h= V=…

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Q: Find the volume of this cylinder. Round your answer to the nearest cubic centimete aeter. 12 cm…

A: topic - volume of cylinder

Q: What is the volume of a sphere with a radius of 8 m, rounded to the nearest tenth of a cubic meter?…

A: Given-Sphere radius (r)= 8m Let volume of the sphere is VVolume of sphere (V)=43πr3Therefore…

Q: What is the volume? 7 ft 7 ft 7 ft cubic feet

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Q: Find the volume (in cubic inches) of the rectangular solid. (Simplify your answer completely.)…

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Q: What is the volume? 12 m 12 m 5m | cubic meters

A: The given object has base 12m, height 12m and length 5m

Q: 5 ft Volume = 5ft

A: given prism is right angle prism, length of prism = L =10ft breadth of prism = 5ft height of prism =…

Q: What is the volume of the figure shown below? 7cm 7cm 6cm 13cm 8ст

A: The figure is given by

Q: 9.) Find the volume of the figure below. * 26.5 yd 9.6 yd

A: r = 9.6 yd l = 26.5 yd Using Pythagoras theorem : l2 = h2 + r2 h2 = 702.25 - 92.16 = 610.09 h = 24.7…

Q: What is the volume of the cylinder below? 5.2 yd 7.8 yd O 236 yd3 O 189 yd3 O 166 yd3 O 293 yd3

A:

Q: A casserole dish is in the shape of a rectangular prism. The dish is 6 inches wide, 12 inches long,…

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Q: A silo is created using a cylinder and a cone, both witha diameter of 8 meters. 20 m 14 m -8m What…

A:

Q: 3. Find the volume of the sphere below. 4 ft

A: Given query is to find the volume of the sphere.

Q: Find the volume of the prism. If necessary, round your answer to the nearest hundredth. 18 yd 12 yd…

A: Here we have to find the volume of the given triangular prism.

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.