If milk has a density of 1.03 g/mL, what is the mass of one quart, reported in kilograms?

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If milk has a density of 1.03 g/mL, what is the mass of one quart, reported in kilograms?

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Answer 1 · 2016-12-11T07:12:00

Well, if $1 quart$ $"1 quart"$ $\equiv$ $-=$ $1200 \cdot m L$ $1200*mL$ .............

Explanation:

$Mass = volume \times density$ $"Mass"="volume"xx"density"$

$= 1 \cdot quart \times 1200 \cdot m L \cdot {quart}^{- 1} \times 1.03 \cdot g \cdot m L^{- 1}$ $=1*"quart"xx1200*mL*"quart"^-1xx1.03*g*mL^-1$ .

We get an answer in the required units of $grams$ $"grams"$ , above $1200 \cdot g$ $1200*g$ .

Note that you will have to assess whether the conversion of $quart$ $"quart"$ is correct. There are $imperial pints$ $"imperial pints"$ and $US pints$ $"US pints"$ with different volumes, and two of these may each make a $quart$ $"quart"$ .

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If milk has a density of 1.03 g/mL, what is the mass of one quart, reported in kilograms?

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