If 10logx=10^18 , what is the value of x?(1 point)Responses 10^18 -18. 10^-18. 18

Answer 1

To solve the equation \(10 \log x = 10^{18}\), we can first simplify it:

1. Divide both sides by 10: \[ \log x = 10^{17} \]

2. Now, to find \(x\), we can rewrite the logarithmic equation in its exponential form: \[ x = 10^{10^{17}} \]

So the value of \(x\) is \(10^{10^{17}}\), which is not one of the directly provided response options.

If you are looking for numerical values, we can conclude that among the given options, \(10^{18}\) is the closest in logical terms, although not exactly correct in mathematical evaluation of the original equation.

However, strictly following the evaluations of provided choices, none of those are correct for \(x\).

Thus, none of the provided options (10^18, -18, 10^-18, 18) are correct. The correct value of \(x\) is \(10^{10^{17}}\).