Volume - math word problems - page 30 of 126
Number of problems found: 2509
- Material  65504   The cube with an edge of 1 cm weighs 0.2 kg. What is the weight of a cube made of the same material with an edge 4 cm long? The cube with an edge of 1 cm weighs 0.2 kg. What is the weight of a cube made of the same material with an edge 4 cm long?
- Measuring  65374   Calculate the length of the body diagonal of a block measuring 6 cm, 7 cm, and 10 cm, and round the result to two decimal places. Calculate the length of the body diagonal of a block measuring 6 cm, 7 cm, and 10 cm, and round the result to two decimal places.
- Calculate  sphere cap  Calculate the surface of a spherical cap with a height of 6 cm and a radius of 15 cm Calculate the surface of a spherical cap with a height of 6 cm and a radius of 15 cm
- Calculate  65154   Each square of the net has an area of 25 mm². Calculate the area of the DEF triangle in cm². Express the result as a decimal number to three decimal places. Each square of the net has an area of 25 mm². Calculate the area of the DEF triangle in cm². Express the result as a decimal number to three decimal places.
- Dimensions:  65144   Calculate the volume of the block in dm³ S dimensions: a = 22cm b = 80dm c = 0.63m Calculate the volume of the block in dm³ S dimensions: a = 22cm b = 80dm c = 0.63m
- Substantial  65114   Calculate the volume of a regular triangular prism with a substantial edge length of 8 cm and a prism height of 17 cm. Calculate the volume of a regular triangular prism with a substantial edge length of 8 cm and a prism height of 17 cm.
- Dimensions  65094   The whirlpool has external dimensions of 2.29, 2.29 m, and 91 cm. The useful volume of water in it is 1514 liters. What volume of the whirlpool falls on the other parts? The whirlpool has external dimensions of 2.29, 2.29 m, and 91 cm. The useful volume of water in it is 1514 liters. What volume of the whirlpool falls on the other parts?
- Cube-shaped  65084   The cube-shaped container can hold precisely 8 cm³ of bath salt. How many cm³ of bath salt will fit in a cube-shaped container with an edge twice as long? The cube-shaped container can hold precisely 8 cm³ of bath salt. How many cm³ of bath salt will fit in a cube-shaped container with an edge twice as long?
- Bricklayer  65064   The bricklayer could repair the wall himself in 30 minutes. Students would learn in an hour. How long will it take them to work together? The bricklayer could repair the wall himself in 30 minutes. Students would learn in an hour. How long will it take them to work together?
- Gasoline  65034   My father refueled 40 liters of gasoline for 61.40 euros. He then refueled 8 liters of the same petrol into an empty canister. How many euros did gasoline cost in a canister? My father refueled 40 liters of gasoline for 61.40 euros. He then refueled 8 liters of the same petrol into an empty canister. How many euros did gasoline cost in a canister?
- Calculate  65014   The radius of the circle is 5.5 cm. The height is 2.3 cm, which is the chord's distance. How can we calculate the length of the string? The radius of the circle is 5.5 cm. The height is 2.3 cm, which is the chord's distance. How can we calculate the length of the string?
- Circumference  64994   Calculate the volume of the cylinder if the circumference of the base o = 31.4 cm, height v = 6.4 cm Calculate the volume of the cylinder if the circumference of the base o = 31.4 cm, height v = 6.4 cm
- Calculate:  64984  The ABCDEFGH cube (sketch it) has a debt edge of 5 cm. Calculate: a) ABFE wall area b) Area of the ADHE wall c) the surface of the cube d) Cube volume The ABCDEFGH cube (sketch it) has a debt edge of 5 cm. Calculate: a) ABFE wall area b) Area of the ADHE wall c) the surface of the cube d) Cube volume
- Perimeter  64974   The prism has a square base with an edge 5 cm long and 20 cm high. Calculate it: (a) the area of the base b) the perimeter of the base c) volume d) surface The prism has a square base with an edge 5 cm long and 20 cm high. Calculate it: (a) the area of the base b) the perimeter of the base c) volume d) surface
- Dimensions  64944   The swimming pool's interior, with dimensions of 50m, 15m, and 3m, should be lined with tiles. How many square meters of tiles are used for this? The swimming pool's interior, with dimensions of 50m, 15m, and 3m, should be lined with tiles. How many square meters of tiles are used for this?
- Approximately 64934  How many kg of paint will we use to paint the walls and ceiling of a room with a length of 9m, a width of 6m, and a height of 3.2m if 1kg of paint is enough for approximately 6m square? Subtract 6 square meters from the surface of the walls, which are the How many kg of paint will we use to paint the walls and ceiling of a room with a length of 9m, a width of 6m, and a height of 3.2m if 1kg of paint is enough for approximately 6m square? Subtract 6 square meters from the surface of the walls, which are the
- Difference  64924   We get a block if we stack two cubes with an edge of 1dm. What is the difference between the surfaces of this block and the cube? We get a block if we stack two cubes with an edge of 1dm. What is the difference between the surfaces of this block and the cube?
- Children's 64844  An architect has two plans for the same apartment at different scales. On the first plan, at a scale of 1:20, the length of the children's room is 20 cm. What is the children's room size on the second plan, on a scale of 1:50? An architect has two plans for the same apartment at different scales. On the first plan, at a scale of 1:20, the length of the children's room is 20 cm. What is the children's room size on the second plan, on a scale of 1:50?
- The triangle - sides  The two sides of the triangle have side lengths a = 6cm and b = 13cm. Then the following applies to the length of the third side c: (A) 7 The two sides of the triangle have side lengths a = 6cm and b = 13cm. Then the following applies to the length of the third side c: (A) 7
- Surface  64744   The cone is 12 cm high, and the radius of the figure is 9 cm. Find out its surface. The cone is 12 cm high, and the radius of the figure is 9 cm. Find out its surface.
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