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.
Yes. Logarithms to the base 10 are called common logarithms, and 2 is the correct common logarithm for 100.
The logarithm to the base 10 of 100 is 2, because 102 = 100.
logarithm of 100 = 2. If there is not a subscript number on your log, you assume it to be 10. In other words, the little subscript would be the base if you were raising it to a power, and the big number is the answer of the power. For example, log (base 10) 100 = 2 because 10 (the base) raised to a power of 2 (the log answer) = 100 (the number you just took the log of.)
The natural logarithm (ln) is used when you have log base e
11.2
log 2 = 0.30102999566398119521373889472449 for base 10 logarithms
A logarithm of a reciprocal. For example, log(1/7) or log(7-1) = -log(7)
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.
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.
In mathematics, the logarithm function is denoted by "log". The base of the logarithm is typically specified, for example, "Log S" usually refers to the logarithm of S to a certain base (e.g., base 10 or base e).
2 log(x)derivative form:d/dx(2 log(x)) = 2/x
Log 0.072 =log 72/1000 =log (8)(9)/10*3 Log(2)*
log316 - log32 = log38
A log with a subscript typically indicates the base of the logarithm. For example, "log₃(x)" means the logarithm of x in base 3. This notation is used to specify the base of the logarithm function.
Yes. Logarithms to the base 10 are called common logarithms, and 2 is the correct common logarithm for 100.
Natural log Common log Binary log