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  1. Study with Quizlet and memorize flashcards containing terms like Types of vector, Triangle law of vector addition, Parallelogram law of vector addition and more.

  2. Parallelogram Law of vector addition if any two vectors, a and b, represent two sides of a parallelogram in magnitude and direction, then their sum a + b is equal to the diagonal of the parallelogram in terms of magnitude and direction.

  3. Study with Quizlet and memorize flashcards containing terms like - 18.5 - c=√(Ax^2+Ay^2), - add x, y, and z components respectively - sums become magnitudes of vectors for resultant - use Pythagorean theorem (√(Rx^2+Ry^2+Rz^2)), - add x and y components respectively - sums become magnitudes of vectors for resultant - use Pythagorean theorem ...

  4. Specify vectors in Cartesian or polar coordinates, and see the magnitude, angle, and components of each vector. Experiment with vector equations and compare vector sums and differences. Explore vectors in 1D or 2D, and discover how vectors add together.

  5. Most commonly in physics, vectors are used to represent displacement, velocity, and acceleration. Vectors are a combination of magnitude and direction, and are drawn as arrows. The length represents the magnitude and the direction of that quantity is the direction in which the vector is pointing.

  6. Two vectors A and B are added together to form a vector C . The relationship between the magnitudes of the vectors is given by: A2 + B2 = C2. Which statement concerning these vectors is true?

  7. Resolve the vectors into their components along the x and y axes. (Watch the signs.) Then add the components along each axis to get the components of the resultant. Use these to get the magnitude and direction of the resultant.

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