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Length of Resultant Vectors with Different Orientations in Vector Calculus, Notas de estudo de Engenharia Elétrica

How to calculate the length of resultant vectors based on their parallel, antiparallel, and perpendicular orientations. Three examples with vectors a, a', and a'', and their corresponding resultants. The length of the resultant vectors is determined by the vector addition rules, with parallel vectors resulting in longer lengths, antiparallel vectors resulting in shorter lengths, and perpendicular vectors resulting in a diagonal length. The document assumes a basic understanding of vector calculus and vector addition.

Tipologia: Notas de estudo

Antes de 2010

Compartilhado em 08/10/2007

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1. The vectors should be parallel to achieve a resultant 7 m long (the unprimed case shown below), antipar-
allel (in opposite directions) to achieve a resultant 1 m long (primed case shown), and perpendicular to
achieve a resultant 32+4
2= 5 m long (the double-primed case shown). In each sketch, the vectors
are shown in a “head-to-tail” sketch but the resultant is not shown. The resultant would be a straight
line drawn from beginning to end; the beginning is indicated by A(with or without primes, as the case
may be) and the end is indicated by B.
b
A
-
b
-
B
b
A
-
b
B
b
A
-
b
6
B

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  1. The vectors should be parallel to achieve a resultant 7 m long (the unprimed case shown below), antipar- allel (in opposite directions) to achieve a resultant 1 m long (primed case shown), and perpendicular to achieve a resultant

32 + 4^2 = 5m long (the double-primed case shown). In each sketch, the vectors are shown in a “head-to-tail” sketch but the resultant is not shown. The resultant would be a straight line drawn from beginning to end; the beginning is indicated by A (with or without primes, as the case may be) and the end is indicated by B.

b A

- b -

B

b^ A ′

 -^ b

B′

b^ A

′′

- b

6 B′′