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how do you find the resultant of a vector quantity using scale drawings?
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It is probably best to use the head-to-tail method here, since we don't have to deal with angles. If we can determine the x and y-components of each vector, we can easily find the length of the resultant vector. Let vector 1 have components \(x_1 ~{\rm and}~ y_1\) and vector 2 have components \(x_2~{\rm and}~y_2\). The length of the resultant is\[L_R = \sqrt{~(x_1+x_2)^2 +(y_1+y_2)^2}\] We can find the angle of the resultant as\[\tan \theta = {y_1 + y_2 \over x_1 + x_2}\]
just move the scale parallel to it make head tale comibnation and go by the simple law of addition of vector
|dw:1332707319496:dw| use the parallelogram law of vectors as above.
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