Find Antilog on Calculator

Antilog Formula:

\[ \text{Antilog} = b^x \text{ where } \log_b(y) = x \]

Antilog Result:

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1. What is Antilog?

The antilogarithm (antilog) is the inverse operation of the logarithm. If log_b(y) = x, then the antilog is y = b^x. It's commonly used in mathematics, engineering, and scientific calculations.

2. How Does the Calculator Work?

The calculator uses the antilog formula:

\[ \text{Antilog} = b^x \]

Where:

\( x \) — The logarithm value
\( b \) — The base of the logarithm

Explanation: The calculator raises the base (b) to the power of the number (x) to find the antilogarithm.

3. Importance of Antilog Calculation

Details: Antilogs are essential for converting logarithmic values back to their original numbers, used in pH calculations, decibel measurements, and exponential growth problems.

4. Using the Calculator

Tips: Enter the logarithmic value (x) and the base (b). Common bases are 10 (common logarithm) and e (natural logarithm ≈ 2.71828).

5. Frequently Asked Questions (FAQ)

Q1: What's the difference between log and antilog?
A: Log finds the exponent, antilog finds the original number from the exponent.

Q2: How do I find antilog on a scientific calculator?
A: For base 10: Enter number, press "10^x" button. For natural log: Enter number, press "e^x".

Q3: What is the antilog of 0?
A: The antilog of 0 is always 1, regardless of base, because any number to the power of 0 equals 1.

Q4: Can the base be negative?
A: No, the base must be a positive real number (except 1).

Q5: What's the relationship between ln and antiln?
A: ln is natural logarithm (base e), antiln is e^x.