Is it possible to solve for b in the following?
b
a = log2(b + c)
For example:
3.907 = log2(b + 10) b = 5
$$\begin{array}{rcl} a &=& \log_2(b+c) \\ 2^a &=& b+c \\ 2^a-c &=& b \\ b &=& 2^a-c \end{array}$$
Hint: $$y = \log_2(x) \Leftrightarrow 2^y=x $$
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$$\begin{array}{rcl} a &=& \log_2(b+c) \\ 2^a &=& b+c \\ 2^a-c &=& b \\ b &=& 2^a-c \end{array}$$