91Ó°ÊÓ

Dimensions of the filled oyster container are$1.0\mathrm{m}×12\mathrm{cm}×20\mathrm{cm}$

One U.S. pint is equivalent to 0.4732 liter.

$\mathrm{Volume}\mathrm{of}\mathrm{Container}=24000{\mathrm{cm}}^3=24\mathrm{liters}$

To find the range of shortage, take the difference between the smallest value from the first range and the largest value from the second and then the difference between the largest value from the first range and the smallest value of the second range.

The volume of the container is,

$$\begin{gathered} \mathrm{V}=\left(1.0\mathrm{m}×\frac{100\mathrm{cm}}{1\mathrm{m}}\right)×12\mathrm{cm}×20\mathrm{cm} \\ =24000{\mathrm{cm}}^3 \end{gathered}$$

The conversion of pint to liter is as below.

1 pint =0.4732 liter

So,

$$\begin{gathered} 24\mathrm{liter}=24\mathrm{liters}×\frac{1\mathrm{US}\mathrm{pint}}{0.4732\mathrm{liters}} \\ =50.72\mathrm{U}.\mathrm{S}.\mathrm{Pints} \end{gathered}$$

$$\begin{gathered} 1\mathrm{U}.\mathrm{S}.\mathrm{pint}=8-12\mathrm{Parcific}\mathrm{Oyster} \\ \mathrm{If}1\mathrm{U}.\mathrm{S}\mathrm{pint}=8\mathrm{parcific}\mathrm{Oyster}.\mathrm{Then}, \\ 50.72\mathrm{US}\mathrm{pints}=50.72\mathrm{US}\mathrm{pints}×\frac{8\mathrm{Pacific}\mathrm{Oyster}}{1\mathrm{US}\mathrm{Pint}} \\ =405.76\mathrm{Parcific}\mathrm{Oyster} \\ ≈406\mathrm{Parcific}\mathrm{Oyster} \end{gathered}$$

$$\begin{gathered} \mathrm{If}1\mathrm{U}.\mathrm{S}\mathrm{Pint}=12\mathrm{Pacific}\mathrm{Oyster},\mathrm{then} \\ 50.72\mathrm{US}\mathrm{pints}=5.72\mathrm{US}\mathrm{pints}×\frac{12\mathrm{Pacific}\mathrm{Oyster}}{1\mathrm{US}\mathrm{Pint}} \\ =608.64\mathrm{Pacific}\mathrm{Oyster} \\ ≈609\mathrm{pacific}\mathrm{Oyster} \end{gathered}$$

So, range of the pacific oyster is 406-609 .

Now, $1\mathrm{pint}=26-38\mathrm{Atlantic}\mathrm{Oyster}$

If 1 U.S pint=26 Atlantic Oyster,then,

role="math" localid="1657702043344" $$\begin{gathered} 50.72\mathrm{US}\mathrm{pints}=50.72\mathrm{US}\mathrm{pints}×\frac{26\mathrm{Atlantic}\mathrm{Oyster}}{1\mathrm{US}\mathrm{Pint}} \\ =1318.72\mathrm{Atlantic}\mathrm{Oyster} \\ ≈1319\mathrm{Atlantic}\mathrm{Oyster} \end{gathered}$$

If 1 U.S pint=38 Atlantic Oyster , then,

$$\begin{gathered} 50.72\mathrm{US}\mathrm{pints}=50.72\mathrm{US}\mathrm{pints}×\frac{38\mathrm{Atlantic}\mathrm{Oyster}}{1\mathrm{US}\mathrm{Pint}} \\ =1927.36\mathrm{Atlantic}\mathrm{Oyster} \\ ≈1927\mathrm{Atlantic}\mathrm{Oyster} \end{gathered}$$

So, range of the Atlantic Oyster is $1319-1927$.

To find the range of shortage, take the differencebetween the smallestvaluefrom the firstrange and the largest value from the second and then the differencebetween the largestvalue from the first range and the smallest value of the second range.

This would give$\left(1927-406=1521≈1500\right)\mathrm{and}\left(1319-609=710≈700\right)$

Thus, the shortage of the oyster would be in the range of (700-1500) .