By the definition of inverse proportion, the product $jk$ is always equal to some constant $C$.  Substituting the given values, we can see that $42\cdot 56= 2352=C$.  Using this $C$ value, we can solve for $j$ when $k=32$: \begin{align*}
j\cdot 32&=2352\\
\Rightarrow\qquad j&=\frac{2352}{32}=\boxed{73.5}
\end{align*}
If $j$ and $k$ are inversely proportional and $j = 42$ when $k = 56$, what is the value of $j$ when $k = 32$? Express your answer as a decimal rounded to the nearest tenth.
{'answer': '73.5', 'subject': 'Algebra', 'level': 3, 'unique_id': 'test/algebra/1424.json'}