Question 1
Identify the smallest item.
◦ a virus
◦ a sugar
◦ a white blood cell
◦ the width of human hair
Question 2
Liquids A, B, and C are insoluble in one another (i.e., they are immiscible). A, B, and C have densities of
![](data:image/png;base64, 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)
and
![](data:image/png;base64, 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)
respectively. Which drawing represents the result of placing all three liquids into the same graduated cylinder?
![](data:image/png;base64, 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)
◦ drawing (a)
◦ drawing (b)
◦ drawing (c)
◦ drawing (d)