The package is initially in equilibrium (constant speed) We know the Normal Force = 1200 x 9.8 = 11760 N
The pushing force must be the same as the friction force = 0.35 x 11760 = 4116 N.
(Note we actually don't nee the above but I thought I would include it)
If we now have a retarding force of 1000 N, this will be the new net force = 1000 N
From this the acceleration will be -1000/1200 = -0.833 m/s2
The original velocity is 10 m/s and the final is 5
We can now write 5 = 10 -(0.833)(t)
So t = 6 s