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  1. law of vector addition. The vectors . A . and . B . can be drawn with their tails at the same point. The two vectors form the sides of a parallelogram. The diagonal of the parallelogram corresponds to the vector . C = A + B, as shown in Figure 3.2b. C = A + B B A (a) head to tail . A B C = A B (b) parallelogram . Figure 3.2a Figure 3.2b

  2. 2.1 - 2.3 Forces as Vectors & Resultants. Forces are drawn as directed arrows. The length of the arrow represents the magnitude of the force and the arrow shows its direction. Forces on rigid bodies further have a line of action. F.

  3. parallelogram law of addition (and the triangle law). Equivalent Vector: V= V1+ V2(Vector Sum) Ex: displacement, velocity, acceleration, force, moment, momentum

  4. Each line starts at the tip of one vector and is parallel to the other vector. Tip 150 N Parallel 30° 30° 200 N Tip 2.1 Adding Forces by the Parallelogram Law Example 1, page 2 of 4 2 Since opposite sides of a parallelogram are equal in length, the length of each line represents the magnitude of the vector opposite. 200 N 150 N 150 N 30° ...

  5. Construct a parallelogram with sides in the same direction as P and Q and lengths in proportion. Graphically evaluate the resultant which is equivalent in direction and proportional in magnitude to the diagonal. Trigonometric solution. Use the law of cosines and law of sines to find the resultant.

  6. 3 Νοε 2011 · The parallelogram rule for vector addition turns out to be a crucial property for vectors. Note that it follows from the nature of the physical quantities, e.g.,

  7. Triangle law of forces or triangular method 3. polygon law of forces or polygon method A) PARALLELOGRAM METHOD According to parallelogram method ‘If two forces (vectors) are acting simultaneously on a particle be represented (in magnitude and direction) by two adjacent sides of a parallelogram, their resultant may represent (in magnitude and ...

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