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The height of mercury in a glass cylinder is 21 cm.

If the base has a radius of 1.5 cm, calculate the total surface area of the glass cylinder
in contact with mercury.

User Linton
by
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1 Answer

3 votes

Answer: 70.07 square cm.

Explanation:

First, let's look at the curved part of the cylinder. It's similar to wrapping a present, but instead of wrapping paper, we're measuring the diameter (2 * pi * radius) and height (21 cm). This results in a surface area of 63 pi square cm.

Let's take a look at the circular base next. It's similar to a pizza, and we're calculating the size of the "slice" by multiplying pi (3.14), by the radius of the circle squared (1.5 * 1.5). This offers us a 7.07 square cm area.

Finally, we combine these two components to get the overall surface area, and voilà! 70.07 square cm = 63 pi square cm + 7.07 square cm. The riddle has been solved! The glass cylinder in contact with mercury has a total surface area of 70.07 square cm.

User Lain
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