The discussion revolves around the application of the work equation in the context of vector components. Participants are exploring how to combine the x and y components of a force vector when calculating work done on an object moving along a specific displacement.
Some participants have provided insights into the relationship between work, force, and displacement, specifically mentioning the dot product. There is an ongoing exploration of how to express the work calculation using the given components.
The original poster expresses uncertainty about combining vector components in the work equation, indicating a need for clarification on the definitions and relationships involved. The discussion includes specific values for force components and displacement, which may guide the exploration of the problem.
Force and displacement are vectors. How is work defined in terms of these vectors?Tinkylo said:Homework Statement:: If you apply a force F with the x component =5.33 N and the y component = 4.42 N on a car which moves along the x-axis by a displacement of 3.4 m. What is the work done on the car by your force in J?
Relevant Equations:: work= F x S
I don't know how to combine the x,y components with the equation of work.
Yes. So, use that.Tinkylo said:work is the dot product of the vector of force snd displacement.