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183_notes:work [2015/10/05 18:43] – [The Formal Definition of Work] caballero | 183_notes:work [2017/10/17 02:44] – [The Formal Definition of Work] pawlakal | ||
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$$Work = (Force)*(distance) = (Newtons)*(meters) = Nm = Joule$$ | $$Work = (Force)*(distance) = (Newtons)*(meters) = Nm = Joule$$ | ||
- | The units of work is a Joule named after [[http:// | + | The units of work is a Joule named after [[http:// |
==== Work can be positive, negative, or zero ==== | ==== Work can be positive, negative, or zero ==== | ||
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When the force has a component opposite the direction of motion, the work done by the force is negative; it decreases the kinetic energy of the system. | When the force has a component opposite the direction of motion, the work done by the force is negative; it decreases the kinetic energy of the system. | ||
- | In case 3, the force is perpendicular to the direction of motion, hence the cart will neither slow down or speed up. It will experience an increased vertical force due to the track (by additional compression of the bonds in the track). This doesn' | + | In case 3, the force is perpendicular to the direction of motion, hence the cart will neither slow down or speed up. It will experience an increased vertical force due to the track (by [[183_notes: |
$$W_3 = \vec{F}_3\cdot\Delta \vec{r}_3 = \Delta K_3 = 0$$ | $$W_3 = \vec{F}_3\cdot\Delta \vec{r}_3 = \Delta K_3 = 0$$ | ||
When using work, it is critical to pay attention to the relative direction of the force and the displacement to determine how the kinetic energy will change (if at all). | When using work, it is critical to pay attention to the relative direction of the force and the displacement to determine how the kinetic energy will change (if at all). | ||
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==== Lecture Video ==== | ==== Lecture Video ==== | ||
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What's very interesting about the work done by the local gravitational force is that it is // | What's very interesting about the work done by the local gravitational force is that it is // | ||
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+ | ==== Examples ==== | ||
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+ | * [[: |