
Аквариум, имеющий форму прямоугольного параллелепипеда, изготовлен из пяти одинаковых кусков
стекла, общей площадью 12 500 см2. Сколько литров воды потребуется для заполнения доверху трех таких же аквариумов? Запишите решение и ответ. СРОЧНО ПЖПЖ (дам 27 баллов)

Ответы на вопрос

Ответ:
375
Пошаговое объяснение:
12500:5 = 2500
= 50 см
= 125000
125000*3 = 375000
375000 = 375 литров



Calculation of Water Volume for One Aquarium
To calculate the volume of water required to fill one aquarium, we need to know the dimensions of the aquarium. In this case, the aquarium has the shape of a rectangular parallelepiped and is made up of five identical glass pieces with a total area of 12,500 cm².
Let's assume the length, width, and height of the aquarium are L, W, and H, respectively.
The formula to calculate the volume of a rectangular parallelepiped is:
Volume = Length × Width × Height
Since the aquarium is made up of five identical glass pieces, we can divide the total area by 5 to find the area of each glass piece:
Area of each glass piece = Total area / 5 = 12,500 cm² / 5 = 2,500 cm²
Now, let's find the dimensions of each glass piece by assuming they are all the same:
Length of each glass piece = L
Width of each glass piece = W
Height of each glass piece = H
So, the volume of each glass piece is:
Volume of each glass piece = Length × Width × Height = L × W × H
Now, we can calculate the volume of water required to fill one aquarium:
Volume of water for one aquarium = Volume of each glass piece × 5 = (L × W × H) × 5
To find the volume of water required to fill three identical aquariums, we multiply the volume of water required for one aquarium by 3:
Volume of water for three aquariums = Volume of water for one aquarium × 3 = (L × W × H) × 5 × 3
Unfortunately, the exact dimensions of the aquarium are not provided in the question. Therefore, we cannot calculate the exact volume of water required without knowing the dimensions of the aquarium.
Please provide the dimensions of the aquarium (length, width, and height) so that we can calculate the volume of water required.


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