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**Antilog _{a} (log _{a} (x)) = x**

Antilog calculator is used to calculate the antilog of a number with the arbitrary base. It can calculate the antilog value with any given base. The inverse log calculator finds the inverse function of log with the specified base number. In this content, we will explain antilog, how to calculate antilog on calculator, what is the inverse of log 10, and much more.

To calculate the antilog using the inverse of log base 10 calculator, follow these steps:

- Enter the antilog value in the given input box.
- Enter the antilog base in the next input box.
- Press the
**Calculate**button to see the antilog. - Press the
**Reset**button to reset all values for a new calculation.

Antilog calculator instantly calculates the antilog value for the given number and base. To calculate the log of any number, you can use our log calculator anytime.

The logarithm ** x** and base are known in some problems, but

**Antilog _{a} (log _{a} (x)) = x**

If **log _{a }x=b,** then x is called the antilogarithm of b and is written as:

**x = antilog _{a }b = a^{b}**

The antilogarithm of ** b** with base

When the numbers are written in billions and trillions, it is relatively complicated to deal with those numbers. The log will work for you, irrespective of whether it concerns income, population growth, or large distances. It can make it easier to understand the large amounts of lengthy and complicated equations.

Antilog is used to reverse the log function in any number. We use antilog to get back the original number that we have acquired after using the logarithm.

To find antilog of a number with a base, follow these steps:

- Write down the number to calculate the antilog.
- Specify the base of the number to calculate antilog.
- Raise the antilog number to the power of base
.*b* - The resulting number will be the antilog number with the specified base.

*Example:*

Let's understand the antilog calculation by using an example.

Calculate antilog of **2** with the base **10.**

**Solution:**

** Step 1: **Write down the number as

a = 2

** Step 2:** Specify the base of the number to calculate antilog.

b = 10

** Step 3:** Raise the antilog number to the power of base

**x = antilog _{2 }10 = 2 ^{10}**

**x = 2 ^{10} = 100**

** Step 4:** Resulting number will be the antilog number with the specified base.

So, the antilog of **2** with **base 10** is **100.** Similarly, you can find the antilog of any number by using the above method.

antilog(2) | 10^{2} | 100 |

antilog(1) | 10^{1} | 10 |

antilog(10) | 10^{10} | 10000000000 |

antilog_{2} 5 | 2^{5} | 32 |

antilog_{2} 2 | 2^{2} | 4 |

antilog(3) | 10^{3} | 1000 |

antilog_{3} 5.5 | 3^{5.5} | 420.8883 |

antilog_{2} 1.5 | 2^{1.5} | 2.8284 |

antilog(15.6) | 10^{15.6} | 3.981071705535E+15 |

antilog(8) | 10^{8} | 100000000 |

antilog(0) | 10^{0} | 1 |

antilog(4) | 10^{4} | 10000 |

antilog(5) | 10^{5} | 100000 |

antilog(9) | 10^{9} | 1000000000 |

antilog(12) | 10^{12} | 1000000000000 |

antilog(20) | 10^{20} | 1.0E+20 |

antilog(22) | 10^{22} | 1.0E+22 |

antilog(13) | 10^{13} | 10000000000000 |

antilog(18) | 10^{18} | 1.0E+18 |

antilog(5) | 10^{5} | 100000 |

antilog(14) | 10^{14} | 1.0E+14 |