Solve for X in the following equation:2 log10(X) = 8Only give your answer to the nearest integer, please.

To solve for X in the equation 2 log10(X) = 8, follow these steps:

1. Divide both sides of the equation by 2 to isolate the logarithm on one side:

   log10(X) = 8/2 = 4

2. To remove the logarithm, you can use the property of logarithms that says if logb(a) = c, then b^c = a. In this case, b is 10 (since we're using log base 10), a is X, and c is 4. So:

   10^4 = X

3. Calculate 10^4:

   X = 10,000

So, the solution to the equation 2 log10(X) = 8 is X = 10,000. Rounded to the nearest integer, X = 10,000.