Reference This Calculation:
How to find what is Log Base 63 of 11? The logarithm of a number to a given base is the exponent to which the base must be raised to produce the number. In mathematical terms, if "b" is the base and "x" is the number, then the logarithm of "x" to the base "b" is written as logb(x) and is defined as the exponent "y" such that b^y = x.
The logarithm of a number to a given base is a useful tool in many areas of mathematics and science, including finance, engineering, and physics. It's also used in solving exponential equations and in graphing logarithmic functions.
In mathematics, the most common logarithms are logarithms to the base 10, which are called common logarithms, and logarithms to the base e, which are called natural logarithms. The natural logarithm is denoted by the symbol ln, and has special properties in calculus and other areas of mathematics.
To calculate any "log base of" use this fromula, which is given below-
Where,
- b = base;
- x = value;
For calculation, here's how to calculate log base 63 of 11 using the formula above, step by step instructions are given below
- Input the value as per formula.
log63(11) =loge(11)/loge(63)
- Calculate the log value for numerator and denominator part.
2.3978952727984/4.1431347263915
-
After simplify the fraction, you will get the result. Which is,
0.57876352837959
| loge(63) | 4.1431347263915 |
| log10(63) | 1.7993405494536 |
| loge(11) | 2.3978952727984 |
| log10(11) | 1.0413926851582 |
| logb(x) | Equal to |
|---|---|
| log63(6) | 0.43246468858824 |
| log63(7) | 0.46967098044386 |
| log63(8) | 0.50190053643052 |
| log63(9) | 0.53032901955614 |
| log63(10) | 0.5557591642692 |
| log63(11) | 0.57876352837959 |
| log63(12) | 0.59976486739842 |
| log63(13) | 0.61908422652128 |
| log63(14) | 0.63697115925403 |
| log63(15) | 0.65362349523709 |
| log63(16) | 0.6692007152407 |
Tweet on Twitter
Share on WhatsApp
Send via Email
Pin it Pinterest
Post to Tumblr
Submit to Reddit