Input the base and logarithm to instantly calculate the antilogarithm.
An antilogarithm is the reverse of a logarithm. It determines the antilogarithm (\( N \)) given a base (\( b \)) and a logarithmic value (\( x \)). In mathematical terms: \( b^x = N \) It is also represented as: \( antilog_b(x) = N \quad \text{or} \quad \log^{-1}_b(x) = N \)
This calculation finds applications in various fields like science, finance, and engineering, particularly when dealing with exponential growth, amplification, or scaling problems.
Solution:
\( N = 10^2 = 100 \)
Result: The antilogarithm is 100.
Solution:
\( N = 2^5 = 32 \)
Result: The antilogarithm is 32.
Solution:
\( N = 5^3 = 125 \)
Result: The antilogarithm is 125.