A negative logarithmic scale is a type of scale where values are represented as the negative logarithm of a quantity, often used to express very small numbers or to compress a wide range of values. In this scale, higher values correspond to smaller actual quantities, making it useful in fields like chemistry (e.g., pH scale) where concentrations can vary significantly. It inversely reflects the relationship between the logarithm and the quantity, allowing for easier visualization and comparison of data that spans several orders of magnitude.
deciBels
Semilog (applied to a graph) means that one scale is logarithmic, the other not. The prefix "semi-" means "half" or "partially". The scale that is not logarithmic is, of course, linear.
One of them is measuring earthquakes.
A linear graph. As opposed to a logarithmic scale graph.
The decibel scale is a logarithmic scale. Scroll down to related links and look at "Decibel - Wikipedia" and "Sound level meter - Wikipedia".
dB is a logarithmic scale, so the answer, basically, is negative infinity.dB is a logarithmic scale, so the answer, basically, is negative infinity.dB is a logarithmic scale, so the answer, basically, is negative infinity.dB is a logarithmic scale, so the answer, basically, is negative infinity.
No, the Richter scale is a logarithmic scale that starts at zero and has no downward limit. Earthquakes cannot have negative magnitudes on the Richter scale.
Yes, the decibel scale is logarithmic.
The pH is a measure of the activity of the ion H+ (the negative logarithm in base 10); the scale is logarithmic.
logarithmic scale
logarithmic scale
Logarithmic will give a more define shape of the graph
a logarithmic scale
On a logarithmic scale for luminosity, it is quite close to a negative linear relationship.
The Decibal scale for sound measurement is an example of a logarithmic scale. The Richter scale, the pH scale, the magnitude scale for stars, the multiplicative scales on a slide rule
Decibels are measured on a logarithmic scale because our ears perceive sound intensity in a non-linear way. Using a logarithmic scale allows for a more accurate representation of how we perceive loudness.
From a math point of view, a logarithmic scale is used when there is a great range of values. Common example are the Ph scale for acidity, decibels for noise, and the Richter scale for earthquakes.