To solve the equation \(7 \log t = 7\), we first divide both sides by 7 to isolate the logarithm. This gives us \(\log t = 1\). Next, we convert the logarithmic equation to its exponential form, which is \(t = 10^1\).
Step 1: Isolate the Logarithm
Given the equation \(7 \log t = 7\), we start by dividing both sides by 7 to isolate the logarithm:
\[
\log t = 1
\]
Step 2: Convert to Exponential Form
Next, we convert the logarithmic equation to its exponential form. Since \(\log t = 1\) implies that the base 10 logarithm of \(t\) is 1, we have:
\[
t = 10^1
\]
Step 3: Simplify the Exponential Expression
Simplifying the expression \(10^1\) gives:
\[
t = 10
\]