logarithm

As nouns the difference between powerhouse and logarithm

is that powerhouse is any source of power, energy or strength 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 garbage and logarithm

is that garbage is the bowels of an animal; refuse parts of flesh; offal 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 verb garbage

is (obsolete) to eviscerate.

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

is that exponential is (mathematics) any function that has an exponent as an independent variable 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 exponential and logarithm

is that exponential is (mathematics) any function that has an exponent as an independent variable 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 an adjective exponential

is relating to an exponent.

As a proper noun indice

is index, (catholic list of prohibited books).

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 $2^4\; =\; 16$.

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

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 exponent is (mathematics) the result of a logarithm, between a base and a power for example the $2$ in $\backslash log\_b(p)=2$.

As nouns the difference between logarithm and exponent

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 exponent is one who expounds, represents or advocates.

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 $2^4\; =\; 16$.

In mathematics terms the difference between logarithm and integral

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 integral is antiderivative.

As an adjective integral is

constituting a whole together with other parts or factors; not omittable or removable.

As nouns the difference between logarithm and canine

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 canine is any member of caninae, the only living subfamily of canidae.

As an adjective canine is

of, or pertaining to, a dog or dogs.