If we are given the following equation:
$h = \text{lg}(n) + 1$
What is the value of $n$ in terms of $h$?
$n = ?$
Explain how you got to that conclusion.
If we are given the following equation:
$h = \text{lg}(n) + 1$
What is the value of $n$ in terms of $h$?
$n = ?$
Explain how you got to that conclusion.
Subtract 1 from both sides $$h-1 = \ln n$$ Then take an exponent on both sides, since $e^{\ln n} = n$ $$n = e^{h-1}$$ This holds provided $n \in (0,\infty)$