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2 1/2 liter of oil are poured into a container whose cross-section is a square of 12 1/2cm . how deep is the oil container​

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Answer:

16 cm

Explanation:

To determine the depth of the oil container, we need to find the height of the oil column when 2 1/2 liters of oil are poured into it.

Given that the container's cross-section is a square with a side length of 12 1/2 cm, we can calculate the area of the cross-section.

Area of the cross-section = side length * side length

= 12.5 cm * 12.5 cm

= 156.25 cm²

Now, let's convert 2 1/2 liters to milliliters since the density of the oil is typically measured in milliliters.

1 liter = 1000 milliliters

2 1/2 liters = 2.5 liters = 2.5 * 1000 milliliters = 2500 milliliters

To find the height of the oil column, we divide the volume of the oil (2500 milliliters) by the area of the cross-section (156.25 cm²).

Height of the oil column = Volume / Area

= 2500 milliliters / 156.25 cm²

≈ 16 cm

Therefore, the depth of the oil container is approximately 16 cm.

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