Having seen many of this particular "unanswerable" question over the years, for some reason while looking at this one, it occurred to me that a somewhat defensible answer could be obtained like this:
Assume that the 15V and 10V batteries are each made up of identical 1V (for example) cells, each having an internal resistance of R ohms. We then have a 10 volt battery with 10R ohms internal resistance, in parallel with a 15 volt battery with 15R ohms internal resistance. Convert the 10V battery to a current source of 10/10R = 1/R amps, and the 15 volt battery to a current source of 15/15R = 1/R amps. Now we have 2 current sources of 1/R amps each in parallel, giving a single source of 2/R amps in parallel with 15R || 10R = 6R ohms (that's 15R ohms in parallel with 10R ohms). Converting back to a Thevenin voltage source, we have an equivalent battery of (2/R) * 6R = 12 volts with an internal resistance of 6R ohms.
The 5 ohm load will give a load current of 12/(5 + 6R) amps. As the R ohm internal resistance of the postulated 1 volt cells making up the batteries approaches zero, the load current will be 12/5 amps, with an increasingly large circulating current flowing around the loop formed by the two batteries.