Show that for every language $A$, this language $B$ exists

I came across this problem that I could not figure out… For every language $ A$ , there is supposed to be a language $ B$ such that:

$ $ A \leq_T B $ $

but:

$ $ B \not \leq_T A $ $

If it is $ A \leq_TB$ and $ B \leq_T A$ , this is easy since we can just let $ B := \bar{A}$ , but for the above I could not think of anything. Any help ?