Keyword | CPC | PCC | Volume | Score |
---|---|---|---|---|

value of log 3 base 2 | 0.22 | 0.6 | 3158 | 100 |

value of log 1 base 2 | 1.66 | 0.8 | 7240 | 79 |

log base 3 of 3 | 1.8 | 0.8 | 5400 | 32 |

log base 2 value | 1.47 | 0.1 | 5310 | 29 |

log 2 base 4 value | 0.91 | 0.3 | 1258 | 12 |

value of log2 base 2 | 1.01 | 0.7 | 2103 | 63 |

log base 3 of 1 | 1.37 | 0.5 | 3792 | 50 |

value of log 1 base 10 | 0.76 | 0.3 | 4317 | 24 |

value of log 1 base e | 1.63 | 0.8 | 4595 | 18 |

value of log 5 base 2 | 0.07 | 0.7 | 2460 | 75 |

log base 1 of 1 | 1.92 | 0.7 | 2791 | 57 |

value of log 2 base 10 | 0.09 | 0.6 | 1324 | 67 |

value of log 2 base e | 0.64 | 0.5 | 5080 | 64 |

log 100 base 2 value | 1.64 | 0.3 | 8559 | 43 |

log2 base 2 value | 1.13 | 0.8 | 8608 | 26 |

calculate log base 2 values | 0.18 | 0.4 | 135 | 39 |

For instance, we can say that the log with base 2 of 8 is 3. Similarly, log₂ 16 = 4 or log₂ 32 = 5. But what is, say, log₂ 5? Surely, 5 is not a power of 2. To be precise, it's not an integer power of 2. We have to remember that there are also fractional exponents, and indeed, here, we need one of those.

Raise 2 2 to the power of 3 3. Rewrite log3 (8) log 3 ( 8) using the change of base formula. Tap for more steps... The change of base rule can be used if a a and b b are greater than 0 0 and not equal to 1 1, and x x is greater than 0 0.

For instance, we can easily observe that log₂ 4 = 2. Seemingly, 2 is a number like any other. However, it has some interesting properties. E.g., it is the smallest prime number and the only even one. Moreover, it's the base for any computer-related operations via the binary representation.

Conventionally, log implies that base 10 is being used, though the base can technically be anything. When the base is e, ln is usually written, rather than log e. log 2, the binary logarithm, is another base that is typically used with logarithms. If for example: Each of the mentioned bases are typically used in different applications.