To find the antilog (or inverse logarithm) of a number, we raise 10 to the power of that number. For example, the antilog of 0.2535 is calculated as:

$\text{Antilog}(0.2535) = 10^{0.2535}$

Let me compute this for you.

$10^{0.2535} \approx 1.793$

So, the antilog of 0.2535 is approximately 1.793.

Would you like a more detailed explanation on how to calculate antilogs or have any further questions?

Relative Questions:

1. What is the antilog of 0.5?
2. How would you compute the antilog of a negative number, like -0.2535?
3. Can you explain how logarithms and antilogarithms are related?
4. What is the significance of base 10 in logarithmic functions?
5. How can logarithms be used to simplify multiplication or division problems?

Tip: When working with logarithms, it helps to remember that antilogarithms are the inverse operation, just like how exponentiation undoes logarithms.