![[Arrow]](arrow.gif)
If two vectors act on an object, the sum of the vectors, or resultant vector, can be calculated.
![[Example with canoe vs. current]](canoe.gif)
If two vectors are moving the same direction or opposite directions the resultant vector can be calculated by simple addition or subtraction, as shown above. However, the resultant becomes more complicated to calculate if this is not the case. Other methods, shown below, can be used to calculate the resultant vector. With precise drawings with a ruler and protractor, the resultant can be measured with a ruler.
![[Graphical Methods of Vector
Addition]](methods.gif)
These graphical methods adequately illustrate concepts (see Aspects of Launching a Spacecraft) but may not be very accurate numerically and would be better suited for a good estimation of the resultant. The method of components is more accurate, and often more convenient, because the resultant can be calculated using right triangle methods. The graphs do not have to be precisely drawn.
![[Components Method of Vector
Addition]](components.gif)
Use of other trigonometry functions can reduce a resultant to its component parts. In the following example, the components of the two vectors are found first, and then the results are used to find the resultant vector.
![[Tugboats pulling a ship example]](tugboats.gif)
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Contact Karen Krupinsky (kgurley@gsfc.nasa.gov)
or Tammy Seergae (tseergae@umd.edu) for further information. |