![]() It has a gazillion different shapes! (Fourteen, to be exact. 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. Solution: As we know, volume of a triangular prism is V 1 2 × b × h × l. For example, find the volume of a triangular prism whose base is 16 cm, height is 9 cm, and length is 21 cm. Your good old large suitcase, 30 × 19 × 11 inches or Volume (V) 1 2 × b × h × l, here b base edge, h height of the triangle, and l length of the prism. 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. The problem tells us that the bottle is in the shape of a triangular prism, so well need to use the area formula for triangles to find the base area, B. 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. Step 2: Find the volume using the general formula V Base Area × Height or V (3/4)a2 × h, when the side of the equilateral triangle a and the height h. ![]() If you're wondering how much water you need to fill it, simply use the volume of a rectangular prism formula. If you want to calculate the volume of a triangular prism, all you have to do is find the area of one of the triangular bases and multiply it by the height of. 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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