The inner radius of a hemisphere basin is 5.6 cm. What is the volume of the water that it can hold?
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The inner radius of a hemisphere basin is 5.6 cm. What is the volume of the water that it can hold?
284 ml
300 ml
367.957 ml
257.09 ml
Volume of a hemisphere = (2/3) * pi * r^3. With r = 5.6 cm, V = (2/3) * 3.14159 * (5.6)^3 = (2/3) * 3.14159 * 175.616 = 367.957 cm^3. Since 1 cm^3 = 1 ml, the volume is 367.957 ml.
The volume of a hemisphere is found using the formula two thirds times pi times the radius cubed. Substituting the inner radius of 5.6 cm gives two thirds times 22 over 7 times 5.6 cubed, which results in approximately 367.96 cubic cm. Because one cubic cm is equal to one milliliter, the volume of water it can hold is 367.957 ml.