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Complete the comversion using an equivalent rate. $\newline$ $60\,\text{dL} = \_\,\text{L}$ $\newline$ Click the icon to view the metric units of capacity. $\newline$ \begin{align}\(\newline60\,\text{dL} &= 6\,\text{L} (\newline\)\left(\frac{1\,\text{L} \times 60}{10\,\text{dL} \times 10}\right) &= \frac{6\,\text{L}}{60\,\text{dL}} $\newline$ \end{align}\) $\newline$ (Type integers or decimals.)

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Compare linear and exponential growth

Full solution

Q. Complete the comversion using an equivalent rate.

\newline

60\,\text{dL} = \_\,\text{L}

\newline

Click the icon to view the metric units of capacity.

\newline

\begin{align*}\(\newline60\,\text{dL} &= 6\,\text{L} (\newline\)\left(\frac{1\,\text{L} \times 60}{10\,\text{dL} \times 10}\right) &= \frac{6\,\text{L}}{60\,\text{dL}}

\newline

\end{align*}\)

\newline

(Type integers or decimals.)

Understand conversion: Understand the conversion between deciliters and liters. $\newline$ $1$ liter (L) is equivalent to $10$ deciliters (dL).
Set up ratio: Set up the conversion ratio to convert deciliters to liters. $\newline$ Since $1 \, \text{L} = 10 \, \text{dL}$ , we can write the conversion ratio as $1 \, \text{L} / 10 \, \text{dL}.$
Use ratio to convert: Use the conversion ratio to convert $60$ dL to liters. $\newline$ We multiply $60$ dL by the conversion ratio $(1$ L / $10$ dL) to find the equivalent in liters. $\newline$ $60$ dL $*$ $(1$ L / $10$ dL) = $(60 / 10)$ L = $6$ L

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