The force responsible for sliding the block down along the ramp is the component of the weight parallel to the ramp.
The weight of the block is

The component of the weight parallel to the ramp is

And now we can find the acceleration of the box by using Newton's second law:

So, the correct answer is
-4.9 m/s2
(the negative just means we have taken "upward along the ramp" as positive direction)