Another application of the vectors is to represent physical magnitudes that they have module and direction, and that they add applying the parallelogram law, as speeds, accelerations and forces. In this unit, we will centre on the forces and we suppose that you are something familiarized with them and with his units.
Sum of two or plus forces it is called resulting. In the next unit we will see what we must make to calculate the module of a vector sum. Nevertheless, there are two cases in which to obtain the module from the resulting of a sum is very easy:
1) When the forces have the same direction. Then:
- If the forces have the same way, the module of the sum is the module sum
- If the forces have opposite way, the module of the sum is the module difference
2) When forces are perpendicular we can apply Pythagoras's theorem. If, as usual, we indicate the vector module with the notation||, and and They are perpendicular, we can write:
|+|2 =||2 +||2 |