Solve Mechanics Homework: Driving Force & Tow Bar Tension

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The discussion revolves around solving a mechanics homework problem involving a car towing a caravan up an incline. Key points include calculating the driving force and the tension in the tow bar, considering the combined mass of the car and caravan, frictional forces, and the incline's angle. The net force acting on the system is determined using F_net = ma, which leads to a value of 1920 N. Participants emphasize the importance of drawing a free body diagram to visualize the forces at play, including friction and gravitational components. The conversation highlights the need to account for all forces to accurately determine the driving force and tow bar tension.
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Homework Statement



a car of 1000kg tows a caravan of mass 600kg up a road which rises 1 m vertically for every
20 m of its lenght. there are constant frictional resistant forces of 200 N and 100 N to the motion of the car and the motion of the caravan respectively. the combination has an acceleration of 1.2 m/s^2 with the engine exerting a constant driving force. find (a) the driving force, (b) the tension in the tow bar. (g= 10 m/s^2)



Homework Equations



F=m*a

The Attempt at a Solution



using F=m*a i multiplied the combined mass (1600kg) * 1.2 m/s^2 and got 1920 N i don't think that is right the method seems to be too easy plus i know that something about the rising of the road by 1m for every 20m of its length should be used to calculate the driving force as for the tension i don't know how to start it
 
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Remember it is not F=ma, it's F_net =ma. That means the net force up the plane is 1920N. You need to draw a free body diagram of the car-caravan system to find all the forces acting on the system. Along (parallel to) the incline, the driving force is just one of those forces. What are the others , and in what direction to they act? The algebraic sum of those forces is the NET force acting up the incline. (Hint: there are also friction and components of the gravity forces acting along the incline).
 
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