Answer:
x = 3
Explanation:
log(4x - 10)32 is not properly formed; it's also ambiguous.
If you mean to say that (4x - 10) is the base, then you have to do the rather awkward typing shown below:
log 32 = 5
(4x - 10) (where (4x - 10) is assumed to
be the base)
log 32
(4x - 10)
Then (4x - 10) = (4x - 10)^5
or 32 = (4x - 10)^5, or
2^5 = (4x - 10)^5
which tellus us that 2 = 4x - 10, or 4x = 12, or x = 3