Answer:
$4000
Explanation:
Let B represent amount invested in account 'b'.
We have been given that an amount of $12,000 that Boris invested in fund a returned a 6% profit.
So the profit earned from fund 'a' would be
.
We are also told that the amount that he invested in fund b returned at 2% profit. So the profit earned from fund 'b' would be
.
Further, both funds together returned a 5%. We can represent this information as:

Now, we will equate profit earned from account 'a' and 'b' with profit earned from both accounts as:









Therefore, Jason invested $4000 in fund 'b'.