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(Solved): The components of all the vectors are INTEGERS. The following figure represents vectors of various ...



The components of all the vectors are INTEGERS.
The following figure represents vectors of various orientations and lengths.

The components of all the vectors are INTEGERS. The following figure represents vectors of various orientations and lengths. For each figure determine the length of the vector and the standard angle (with respect to the \( x \)-axis). length of vector \( = \) The length of the vector is found using the Pythagorean Theorem: Magnitude \( =\operatorname{SQRT}\left(x^{2}+y^{2}\right) \) Tries \( 1 / 2 \) Previous Tries angle with respect to \( x \)-axis (positive values only) \( = \) Tries \( 0 / 2 \)


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42yx Let's consider given vector is A? so A?=2i+4j Length of the vector ("using the Pythagorean theorem") Length of the vector A? =(x2+y2) Length of t
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