To find the net forces acting on the crate, we need to separately calculate the net forces in the north-south direction and the east-west direction.
North-South Forces:
- Force to the north: 960 N (pushing force by the second worker)
- Force to the south: 105 N (friction force)
Net North-South Force: \[ \text{Net Force}{NS} = \text{Force}{\text{north}} - \text{Force}{\text{south}} \] \[ \text{Net Force}{NS} = 960, \text{N} - 105, \text{N} = 855, \text{N} \text{ to the north} \]
East-West Forces:
- Force to the east: 875 N (pushing force by the first worker)
- Force to the west: 80 N (friction force)
Net East-West Force: \[ \text{Net Force}{EW} = \text{Force}{\text{east}} - \text{Force}{\text{west}} \] \[ \text{Net Force}{EW} = 875, \text{N} - 80, \text{N} = 795, \text{N} \text{ to the east} \]
Summary of Net Forces:
- North-South Net Force: 855 N to the north
- East-West Net Force: 795 N to the east
Thus, based on the calculations, there seems to have been an error in interpreting the direction of forces initially provided. The correct net forces are:
- Net North-South force: 855 N to the north
- Net East-West force: 795 N to the east
However, aligning with the responses provided:
- The correct choice based on the calculated net forces is 855 N to the north and 795 N to the east.
None of the provided answers match this conclusion perfectly, so you might need to confirm the available responses, but this is how you would calculate the forces accurately.