![]() ![]() The aquarium has the shape of a prism with a trapezoidal base. Calculate the height of the prism.Ĭalculate the volume and surface of a regular hexagonal prism with the edge of the base a = 6 cm with the corresponding height v1 = 5.2cm and the height of the prism h = 1 dm. The prism's base is a parallelogram with a side of 2,5dm and height ha = 18cm. The volume of a tetrahedral prism is 2.43 m³. What will be its volume in hectoliters?įind the area of the largest wall of a prism with a rectangle base with a height of 4 dm, side c = 5 cm, and side b = 6 cm. ![]() Calculate the height of the prism.Ĭalculate the volume and surface of the prism with the base of an equilateral triangle with side a = 4cm and the body height is 6cm.Ĭalculate the height of the prism having a surface area of 448.88 dm² wherein the base is square with a side of 6.2 dm. The trapezoid that is its base has the dimensions a is equal to 10 centimeters, c is equal to eight centimeters, and height v is equal to 6 centimeters. The height of tĪ four-sided prism has a volume of 648 cubic centimeters. What is its volume? a) 3000 cm² b) 300 cm² c) 3000 cm³ d) 300 cm³ Question No.2: The prism base is a rhombus with a side length of 30 cm and a height of 27 cm. 1: The prism has the dimensions a = 2.5 cm, b = 100 mm, c = 12 cm. The height of the prism is 12 cm ABCD trapezoidal data: AB base length is 8 cm, CD base length is 3 cm, BC arm length is 4 cm, and AC diagonal length is 7 cm. Find the volume and surface of the prism.Ĭalculate the volume of a four-sided prism 2 dm high, and the base is a trapezoid with bases of 12 cm, 6 cm, the height of 4 cm, and 5 cm long arms.Ĭalculate the surface of the quadrilateral prism ABCDA'B'C'D' with the trapezoidal base ABCD. The prism's base is a regular hexagon consisting of six triangles with side a = 12 cm and height va = 10.4 cm. The height of the prism is v = 5.5 m.Ĭalculate the volume of a triangular prism 10 cm high, the base of which is an equilateral triangle with dimensions a = 5 cm and height va = 4,3 cm Calculate its surface.Ĭalculate the volume and surface of a triangular prism whose base is a right triangle with sides a = 3m, b = Va = 4m, and c = 5m. The prism with a trapezoidal base has the dimensions of the base a = 10 cm, b = d = 5 cm, c = 6 cm, the trapezoid height is 4.6 cm, and the height of the prism is 30 cm. v = 23 dm (body height)Ĭalculate the volume of a 1.3 dm high pyramid with a trapezoidal base, the bases are 2.3 dm and 1.6 dm long, and its height is 1.8 dm. (base edge length and base triangle height length). It has a gazillion different shapes! (Fourteen, to be exact.We encourage you to watch this tutorial video on this math problem: video1 video2 Related math problems and questions:Ĭalculate the surface and volume of a quadrilateral prism with a trapezoidal base, where a = 7 cm, b = 4 cm, c = 5 cm, d = 4 cm, height of trapezium v = 3.7 cm and the height of the prism h = 5 cm.Ĭalculate the volume and surface area of a triangular prism if it is given: a = 6.8 dm.Va = 4 dm. a cube, which is a special case of a rectangular prism – you may want to check out our comprehensive volume calculator. If you're searching for a calculator for other 3D shapes – like e.g. Solve it manually, or find it using our calculator. That's again the problem solved by the volume of a rectangular prism formula. Your good old large suitcase, 30 × 19 × 11 inches or You have to pack your stuff for the three weeks, and you're wondering which suitcase □ will fit more in: You are going on the vacation of your dreams □. But how much dirt should you buy? Well, that's the same question as how to find the volume of a rectangular prism: measure your raised bed, use the formula, and run to the gardening center. For that, you need to construct a raised bed and fill it with potting soil. The time has come – you've decided that this year you'd like to grow your own carrots □ and salad □. It is a similar story for other pets kept in tanks and cages, like turtles or rats – if you want a happy pet, then you should guarantee them enough living space. If you're wondering how much water you need to fill it, simply use the volume of a rectangular prism formula. It's in a regular box shape, nothing fancy, like a corner bow-front aquarium. You bought a fish tank for your golden fish □. ![]() Where can you use this formula in real life? Let's imagine three possible scenarios: ![]()
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