Write the given vector as the product of its magnitude and a unit vector. (Write the unit vector so that it is in the same direction as the given vector. This means that the signs of the components of the unit vector should be the same as the signs of the corresponding components of the given vector.) From to

Question

Write the given vector as the product of its magnitude and a unit vector. (Write the unit vector so that it is in the same direction as the given vector. This means that the signs of the components of the unit vector should be the same as the signs of the corresponding components of the given vector.) From  to

Quizplus · Accepted Answer

To find the unit vector in the same direction as the given vector, we first need to calculate the magnitude of the vector. This can be done by finding the difference between the two endpoints:
Magnitude = sqrt[(cdd7 - 939e)^2 + (a696 - a6c6)^2 + (c5f60f85a990 - 1ff94210fd1a)^2]
= sqrt[405^2 + 0^2 + 7b604f19db6b^2] (where ^ denotes exponentiation)
= sqrt[166_359_891]
= 12_900.071
Next, we divide the given vector by its magnitude to get the unit vector in the same direction:
Unit vector = (11eaa88b_939f_430a_a696_6fffaa0256ff_TB5869_11)/12_900.071

Write the Given Vector as the Product of Its Magnitude