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The problem involves a tug-of-war scenario where two teams (Team A and Team B) each have four players, and the forces exerted by each player are given. The task is to determine which team will win and by how much force.

### Forces Exerted:
- **Team A:**
  - Player A1 pulls with 100N
  - Player A2 pulls with 120N
  - Player A3 pulls with 130N
  - Player A4 pulls with 110N
- **Team B:**
  - Player B1 pulls with 130N
  - Player B2 pulls with 140N
  - Player B3 pulls with 120N
  - Player B4 pulls with 110N

### Total Force Calculation:
- **Total force exerted by Team A:**
  \[
  100N + 120N + 130N + 110N = 460N
  \]
- **Total force exerted by Team B:**
  \[
  130N + 140N + 120N + 110N = 500N
  \]

### Result:
- **Team B** exerts a greater force, and they win by the difference in the forces:
  \[
  500N - 460N = 40N
  \]

### Answer:
The correct option should indicate that **Team B will win because they have 40N more force**.

Do you need further details or have any questions?

Here are some related questions:
1. What is the importance of force in determining the outcome of a tug-of-war?
2. How do we calculate the net force when multiple forces are acting in opposite directions?
3. How could adding one more player to a team affect the outcome?
4. What other factors besides force could influence the result in a real-life tug-of-war?
5. How would the result change if one of the players on Team B pulled with less force?

**Tip:** Always double-check your calculations when summing forces to avoid errors in physics problems.

Four tug-of-war participants are playing for Team A and four are playing for Team B. Player A1 pulls with 100N force. Player A2 pulls with 120N force. Player A3 pulls with 130N force. Player A4 pulls with 110N force. Player B1 pulls with 130N force. Player B2 pulls with 140N force. Player B3 pulls with 120N force. Player B4 pulls with 110N force. Which team will win? How much more force can that team exert?

Calculate which team will win in a tug-of-war scenario by summing the forces of each player on Team A and Team B. This problem covers the basic principle of force addition, suitable for students in Grades 4-6.

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