There is no subject to this question: "logarithmic" is an adjective but there is no noun (or noun phrase) to go with it. The answer will depend on logarithmic what? Logarithmic distribution, logarithmic transformation or what?
no
Francium hasn't practical uses.
There is no best practical use for polypropylene as there are so many practical uses. As a plastic, it is often used to make dishwasher-safe food containers, but as a fiber, is has one of the bast heat-retention to weight ratios, making it ideal for thermal insulating clothes.
The logarithmic unit of measurement "decibel"" is abbreviated as "dB"
Natural logarithms use base e (approximately 2.71828), common logarithms use base 10.
Ans: A natural log function ALWAYS has base e ( e is the irrational number that is the sum of the infinite series 2 + 1 / 2! + 1 /3! + 1 /4! + . . . )
None. If you have an exact relationship - whether it is linear, polynomial, logarithmic or whatever - probability has no role to play.
The exponential function, in the case of the natural exponential is f(x) = ex, where e is approximately 2.71828. The logarithmic function is the inverse of the exponential function. If we're talking about the natural logarithm (LN), then y = LN(x), is the same as sayinig x = ey.
a logarithmic scale
When dealing with farm animals
There is no subject to this question: "logarithmic" is an adjective but there is no noun (or noun phrase) to go with it. The answer will depend on logarithmic what? Logarithmic distribution, logarithmic transformation or what?
One of them is measuring earthquakes.
The inverse of a logarithmic function is an exponential function. So to find the "inverse" of the log function, you use the universal power key, unless you're finding the inverse of a natural log, then you use the e^x key.
If by "real life" you include the physical world, then you express the spontaneous decay of radioactivity in a sample with a logarithmic equation.
Yes, the decibel scale is logarithmic.
The relationship between a logarithmic function and its graph is that the graph of a logarithmic function is the inverse of an exponential function. This means that the logarithmic function "undoes" the exponential function, and the graph of the logarithmic function reflects this inverse relationship.