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Enter the number and base in antilog calculator to find the antilog.

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This antilog calculator can undo the log process. It can find the value of antilog with just one click.

All you have to do is to enter the required values correctly in the designated boxes. Rest assured that the results are hundred percent accurate.

This inverse log calculator is very easy to use. You will need to;

- Enter the number (log value).
- Enter the antilog base.
- Click “Calculate” or press enter.

Anti means ‘Inverse’. It is the process of raising the log to its base. Since the log is the inverse of exponents, and antilog is the inverse of the log so eventually, antilog is equal to exponent.

In other words, it is the method of getting to the original value. For example:

Log (p) = q ; log^{-1}(q) = p

Keep in mind that the base of antilog cannot be negative. Also, for a question where no base is provided, base 10 is used to find the antilog. It is because;

log(x) = log(10)

As explained before, the inverse logarithm is actually exponential. So it has the same expression as exponents.

b^{y}

Where ‘b’ is the base and ‘y’ is the log value. To identify these from log expression look below:

X = logb^{-1}(y) = b^{y}

**Example:**

Find the antilog for the base **8** and the log value **3**.

**Solution:**

**Step 1:** Identify the values.

Base (b) = 8

Log value = 3

**Step 2:** Use in antilog expression.

= b^{y}

= 8^{3}

= **512**

Here are few more examples for clarity. Use the antilogarithm calculator above to verify.

Antilog of 0 | 10 | 1 |

Antilog of 2 | 10 | 100 |

Antilog of 10 | 10 | 10000000000 |

Antilog | 2 | 2.82842712474619 |

Antilog | 5 | 125 |

Antilog | 7 | 1 |

**Note: **Antilog of 0 is always 1, no matter what the base is. If base is not specified, base 10 will be used automatically.

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