logarithm

As nouns the difference between significance and logarithm

is that significance is the extent to which something matters; importance while logarithm is (mathematics) for a number $x$, the power to which a given base number must be raised in order to obtain $x$ written $\backslash log\_b\; x$ for example, $\backslash log\_\{10\}\; 1000\; =\; 3$ because $10^3\; =\; 1000$ and $\backslash log\_2\; 16\; =\; 4$ because $2^4\; =\; 16$.

In mathematics terms the difference between logarithm and trigonometry

is that logarithm is for a number $x$, the power to which a given base number must be raised in order to obtain $x$. Written $\backslash log\_b\; x$. For example, $\backslash log\_\{10\}\; 1000\; =\; 3$ because $10^3\; =\; 1000$ and $\backslash log\_2\; 16\; =\; 4$ because $2^4\; =\; 16$ while trigonometry is the branch of mathematics that deals with the relationships between the sides and the angles of triangles and the calculations based on them, particularly the trigonometric functions.

As nouns the difference between taxonomy and logarithm

is that taxonomy is the science or the technique used to make a classification while logarithm is (mathematics) for a number $x$, the power to which a given base number must be raised in order to obtain $x$ written $\backslash log\_b\; x$ for example, $\backslash log\_\{10\}\; 1000\; =\; 3$ because $10^3\; =\; 1000$ and $\backslash log\_2\; 16\; =\; 4$ because $2^4\; =\; 16$.

As a noun logarithm is

(mathematics) for a number $x$, the power to which a given base number must be raised in order to obtain $x$ written $\backslash log\_b\; x$ for example, $\backslash log\_\{10\}\; 1000\; =\; 3$ because $10^3\; =\; 1000$ and $\backslash log\_2\; 16\; =\; 4$ because $2^4\; =\; 16$.

Antilogrithm is likely misspelled.

Antilogrithm has no English definition.

As a noun logarithm is

for a number $x$, the power to which a given base number must be raised in order to obtain $x$. Written $\backslash log\_b\; x$. For example, $\backslash log\_\{10\}\; 1000\; =\; 3$ because $10^3\; =\; 1000$ and $\backslash log\_2\; 16\; =\; 4$ because $2^4\; =\; 16$.

As nouns the difference between index and logarithm

is that index is index while logarithm is (mathematics) for a number $x$, the power to which a given base number must be raised in order to obtain $x$ written $\backslash log\_b\; x$ for example, $\backslash log\_\{10\}\; 1000\; =\; 3$ because $10^3\; =\; 1000$ and $\backslash log\_2\; 16\; =\; 4$ because $2^4\; =\; 16$.

As nouns the difference between logarithm and mesologarithm

is that logarithm is (mathematics) for a number $x$, the power to which a given base number must be raised in order to obtain $x$ written $\backslash log\_b\; x$ for example, $\backslash log\_\{10\}\; 1000\; =\; 3$ because $10^3\; =\; 1000$ and $\backslash log\_2\; 16\; =\; 4$ because $2^4\; =\; 16$ while mesologarithm is (mathematics|obsolete) a logarithm of the cosine or cotangent.

As a noun logarithm

is for a number $x$, the power to which a given base number must be raised in order to obtain $x$. Written $\backslash log\_b\; x$. For example, $\backslash log\_\{10\}\; 1000\; =\; 3$ because $10^3\; =\; 1000$ and $\backslash log\_2\; 16\; =\; 4$ because $2^4\; =\; 16$.

As a verb logarithmize is

to derive the logarithm of a number.

In mathematics terms the difference between logarithm and cepstrum

is that logarithm is for a number $x$, the power to which a given base number must be raised in order to obtain $x$. Written $\backslash log\_b\; x$. For example, $\backslash log\_\{10\}\; 1000\; =\; 3$ because $10^3\; =\; 1000$ and $\backslash log\_2\; 16\; =\; 4$ because $2^4\; =\; 16$ while cepstrum is the Fourier transform of the logarithm of a spectrum; used especially in voice analysis.

In mathematics|lang=en terms the difference between logarithm and cologarithm

is that logarithm is (mathematics) for a number $x$, the power to which a given base number must be raised in order to obtain $x$ written $\backslash log\_b\; x$ for example, $\backslash log\_\{10\}\; 1000\; =\; 3$ because $10^3\; =\; 1000$ and $\backslash log\_2\; 16\; =\; 4$ because $2^4\; =\; 16$ while cologarithm is (mathematics) the logarithm of the reciprocal of a number (equal to the negative of the original logarithm).

As nouns the difference between logarithm and cologarithm

is that logarithm is (mathematics) for a number $x$, the power to which a given base number must be raised in order to obtain $x$ written $\backslash log\_b\; x$ for example, $\backslash log\_\{10\}\; 1000\; =\; 3$ because $10^3\; =\; 1000$ and $\backslash log\_2\; 16\; =\; 4$ because $2^4\; =\; 16$ while cologarithm is (mathematics) the logarithm of the reciprocal of a number (equal to the negative of the original logarithm).