$$a^{bx} = c$$
Solve for x
$$\log a^{bx} = \log c$$
$$bx \log a = \log c$$
$$x = \frac{\log c}{b \log a}$$
Is this correct?
Thanks :)
$$a^{bx} = c$$
Solve for x
$$\log a^{bx} = \log c$$
$$bx \log a = \log c$$
$$x = \frac{\log c}{b \log a}$$
Is this correct?
Thanks :)
Community wiki answer so the question can be marked as answered:
No ranges are given. As André noted in a comment, some assumptions are required. If $a$ is assumed to be a positive real number, your calculation is correct.