What does the LNG stand for?
Liquefied natural gas (LNG) is natural gas that has been cooled to a liquid state (liquefied), at about -260° Fahrenheit, for shipping and storage.
How much does LNG expand?
When natural gas is liquefied, it shrinks more than 600 times in volume. LNG is mostly methane plus a few percent ethane, even less propane and butane, and trace amounts of nitrogen.
What is the unit of LNG?
Liquefied natural gas (LNG)
| Input unit | Output unit |
|---|---|
| cubic feet (cf) natural gas | cubic metres (m3) LNG |
| million tonnes LNG | billion cubic feet (bcf) natural gas |
| billion cubic feet (bcf) natural gas | million tonnes LNG |
| million tonnes LNG per year (MTPA) | billion cubic feet natural gas per day (Bcf/d) |
What is the full name of LNG?
Liquefied natural gas (LNG) is natural gas that has been cooled to a liquid state, at about -260° Fahrenheit, for shipping and storage. The volume of natural gas in its liquid state is about 600 times smaller than its volume in its gaseous state.
What is LNG and LPG?
LNG – Liquefied Natural Gas – is natural gas (methane) cryogenically liquefied. LPG – Liquefied Petroleum Gas – is mainly propane and butane alone or in mixtures liquified under pressure. LPG is produced from crude oil refining and natural gas processing.
What does it mean to expand a log expression?
Expanding Logarithms When you are asked to expand log expressions, your goal is to express a single logarithmic expression into many individual parts or components. This process is the exact opposite of condensing logarithms because you compress a bunch of log expressions into a simpler one.
What is expanding logarithms?
Expanding Logarithms. When you are asked to expand log expressions, your goal is to express a single logarithmic expression into many individual parts or components. The best way to illustrate this concept is to show a lot of examples.
How do you expand logarithmic expressions with negative exponents?
We can use the power rule to expand logarithmic expressions involving negative and fractional exponents. Here is an alternate proof of the quotient rule for logarithms using the fact that a reciprocal is a negative power: We can also apply the product rule to express a sum or difference of logarithms as the logarithm of a product.