Answer:
2/5
Explanation:
There are several ways to work this. One is to simplify the equation first.

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Alternate solution
You know that the solution to ...
a/b = c/m
can be found by cross-multiplying, then dividing by the coefficient of m:
am = bc
m = bc/a
You can go there directly with the values in this problem: a=1/2, b=3/5, c=1/3.
m = (b)(c)(1/a) = (3/5)(1/3)(2/1) = (1/5)(2/1) = 2/5
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