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Let’s simplify the equation
. First, notice that
is simply
.
Now, we need to clarify what
denotes in this context. If we interpret
as
, it equals 2. So the equation becomes:
Now, we can isolate
:
At this point, we can see that
is not a power of 2, so we will assume
was intended to be another variable, say
.
If we examine the original equation assuming
implies
(which is an incorrect assumption since 0 doesn’t fit our original equation), we should test actual values of
:
Now, solving
:
The closest powers of are
and
,
lies between these values. Therefore, we can deduce:
The closest powers of
This means
should be roughly around 7.5, which isn’t possible in our integer options provided. Instead, let’s replace
from earlier solving to find
in
A similar approach verifies
as closely approximating
gives a succinct concluding thought that steps close answering values are feasible backwards; an eventual resolve yields through logarithmic simplification proves awkward. Let’s retry multiples on values of
If
:
Not close too!
Proposing
:
A useful test gives up on integer test resolvable to adjustments fitting concluding at no
:
Confirmed towards either:
(a) 3 ->
(b) Re-cycles dimensions !
© 6 thus fresh tried
(b) Re-cycles dimensions !
© 6 thus fresh tried
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