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Two vectors, A and $\mathrm{B}$ , have the same magnitude, $m,$ but vector A points north whereas vector B points east. What is the sum, A $+\mathrm{B} ?$(A) $m,$ northeast(B) $m \sqrt{2},$ northeast(C) $m \sqrt{2}$ , northeast(D) $2 \mathrm{m},$ northwest

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Chapter 2

Vectors

Introduction and Vectors

00:45

Two vectors, A and B, have…

05:15

When two vectors $\vec{A}$…

04:40

Find (a) "north cross…

07:55

For the vectors $\overrigh…

06:40

Vector $\vec{A}$ has a mag…

02:07

The scalar product of vect…

02:21

04:56

Vector $\vec{a}$ has a mag…

04:51

Vector $\overrightarrow{\m…

06:34

Two vectors $\overrightarr…

this problem. We have given two vectors A and P have the same magnitude. M but Victor eight points north. This is Victor A and Victor be point east. This is activity and we have given magnitude of Vector A Is a cult group magnitude of vector B. What is the some A plus v. So this will be cool to vector a vector. We visit Kyoto and the road Victor, a square less vector V square. So we know that magnitude is same, which is M square. So this will be called to the route to into him. And if we talk about the direction, direction, this angle will be 45 degree and we can say this is M route to so vector sum is equal to m route to north east. This is the answer. Oh, thank you.

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