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How many milliliters are equivalent to \[2.7\] liters?

Last updated date: 20th Jun 2024
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Hint:Liter (litre) is a decimal standard for measuring volume unit \[1{\text{ }}L{\text{ }} = {\text{ }}1000{\text{ }}mL\]. The symbol is represented as. To change liters over to milliliters, increase the liter multiply by \[1000\].\[\;L\] is the global framework of units' image for the unit of volume liter.

Complete step by step answer:The litre (British and Commonwealth spelling) or liter (American spelling) (SI symbol represented as \[L\], \[\;l\] and \[\ell \]) is a metric unit of volume. It is equivalent to \[1\] cubic decimeter (\[d{m^3}\]),\[1000\] cubic centimeters (\[c{m^3}\]) or \[0.001\] cubic meter\[{m^3}\]). A cubic decimeter (or liter) possesses a volume of \[10{\text{ }}cm{\text{ }} \times {\text{ }}10{\text{ }}cm{\text{ }} \times {\text{ }}10{\text{ }}cm\] and is in this manner equivalent to \[one - thousandth\] of a cubic meter. One liter of liquid water has a mass of precisely one kilogram. Ensuing redefinitions of the meter and kilogram imply that this relationship is not, at this point definite.
Liters are most usually utilized for things, (for example, liquids and solids that can be poured) which are estimated by the limit or size of their holder, though cubic meters (and determined units) are most normally utilized for things estimated either by their measurements or their relocations. The liter is regularly additionally utilized in some determined estimations, for example, density\[\left( {kg/L} \right)\], permitting a simple examination with the density of water.
One liter of water has a mass of precisely one kilogram when estimated at its maximal thickness, which happens at around\[4{\text{ }}^\circ C\]. It follows, thusly, that \[{1000^{th}}\] of a liter, known as one milliliter \[\left( {1{\text{ }}mL} \right)\], of water has a mass of around\[1{\text{ }}g\]; \[1000\] liters of water have a mass of around\[1000{\text{ }}kg{\text{ }}\left( {1{\text{ }}ton} \right)\]. This relationship holds on the grounds that the gram was initially characterized as the mass of \[1{\text{ }}mL\] of water.
Thus, this post is about the change of \[2.7\] liters to milliliters.
The \[m\] prefix in \[mL\] implies \[milli\], for example \[ \times {10^{ - 3}}\].
Furthermore, hence
\[\dfrac{{1L}}{{1mL}} = \dfrac{{1L}}{{1 \times {{10}^{ - 3}}L}} = \dfrac{1}{{{{10}^{ - 3}}}} = \dfrac{1}{{\dfrac{1}{{1000}}}} = 1000\], for example, a \[{10^3}\] factor as required.

The number juggling,
\[\dfrac{b}{{{a^{ - 1}}}} = \dfrac{b}{{\dfrac{1}{a}}} = a \times b,\] this is a significant outcome for such dimensional investigation, as you can find in the given model.
liters to milliliters equation
\[milliliter{\text{ }} = {\text{ }}liter{\text{ }} \times {\text{ }}1000\]