Negative numbers don't have logarithms.
If we assume a logarithm to the base e, then it is exactly 1.If we assume a logarithm to the base e, then it is exactly 1.If we assume a logarithm to the base e, then it is exactly 1.If we assume a logarithm to the base e, then it is exactly 1.
A logarithm of a reciprocal. For example, log(1/7) or log(7-1) = -log(7)
Zero, in logs to base 10, base e, or any base.
Logarithms of numbers less than one are negative. For example, the logarithm of 1/2 will be negative.
The logarithm of 1 to the base 1 is indeterminate. The logarithm of a number x to the base a is a number y, such that ay = x. The most common base a is 10, or the natural base a is e (2.718281828...). It is invalid to think of logarithms base 1, because 1 to the power of anything is still 1.
I suppose you mean log21 - the logarithm of 1, to the base 2. The logarithm of 1 (in any base) is zero, since x0 = 1 for any "x".
3: The negative of the logarithm (base 10) of the concentration. The logarithm of 1 is 0 and the logarithm of 10-3 is -3; the logarithm of their product is the sum of their individual logarithms, -3 in this instance, and the negative of -3 is +3.
Yes. The logarithm of 1 is zero; the logarithm of any number less than one is negative. For example, in base 10, log(0.1) = -1, log(0.01) = -2, log(0.001) = -3, etc.
To create a logarithm table, start by selecting a base for the logarithm, commonly base 10 (common logarithm) or base e (natural logarithm). Calculate the logarithm values for a range of numbers, typically from 1 to 100, using the logarithm formula or a calculator. Record these values in a table format, listing the numbers in one column and their corresponding logarithm values in the adjacent column. Ensure to include necessary decimal places for accuracy and consider adding interpolation for non-integer values.
The natural logarithm is the logarithm having base e, whereThe common logarithm is the logarithm to base 10.You can probably find both definitions in wikipedia.
The logarithm of [ 1 x 109 ] is 9.00000
A number for which a given logarithm stands is the result that the logarithm function yields when applied to a specific base and value. For example, in the equation log(base 2) 8 = 3, the number for which the logarithm stands is 8.