Keep in mind that we only have to check whether question can be solved or not. We need not find exact answer. This will save tons of time in exam.
A and B's together working rate is known which is 1/4 task per hour (as in 4 hour, 1 unit of task is done). Following equation is valid for individual working rate:
\(\frac{1}{(A+B)} = \frac{1}{A} + \frac{1}{B}\)
Stmt 1: We now know A's working rate, which is 1/6 task per hour. So clearly B's working rate can be calculated hence
sufficient.
Stmt 2: Difference between A and B's completion hour is given. So assume A takes x hours then B takes x+6 hours, again we have one equation and one variable hence
sufficient.
Hence
correct answer is D.Bunuel
If machine A and machine B can finish the task in 4 hours when working together at their constant rates, in how many hours can machine B finish the task alone?
(1) Machine A can finish the task in 6 hours alone
(2) The hours that it takes machine B to finish the task alone is 6 hours longer than the hours that it takes machine A to finish the task alone