To find the total north-south and east-west net forces acting on the crate, we need to analyze the forces in each direction separately.
East-West Forces:
- Worker 1 pushes east with a force of 875 N.
- Friction acts west with a force of 80 N.
Net East-West Force: \[ F_{east-west} = F_{east} - F_{west} = 875, \text{N} - 80, \text{N} = 795, \text{N} \text{ (to the east)} \]
North-South Forces:
- Worker 2 pushes north with a force of 960 N.
- Friction acts south with a force of 105 N.
Net North-South Force: \[ F_{north-south} = F_{north} - F_{south} = 960, \text{N} - 105, \text{N} = 855, \text{N} \text{ (to the north)} \]
Now, we can summarize:
- Total net force to the north: 855 N
- Total net force to the east: 795 N
So, the total north-south net forces acting on the crate are 855 N to the north, and the total east-west net forces are 795 N to the east.
The correct answer choice is actually 795 N to the east and 855 N to the north.