Let ABCDEF be a regular hexagon with the vert | vedclass

Name: Exam Paper Generator | JEE NEET Paper Generator | Vedclass
Brand: Vedclass
Rating: 5 (35 reviews)

Question

(D) In a regular hexagon $ABCDEF$ with center $O$,the vector $\vec{AO}$ represents the directed line segment from the center $O$ to the vertex $A$. By

Vedclass · Accepted Answer

$\vec{DE}$

Vedclass · Answer

(D) In a regular hexagon $ABCDEF$ with center $O$,the vector $\vec{AO}$ represents the directed line segment from the center $O$ to the vertex $A$. By the properties of a regular hexagon,the vector $\vec{AO}$ is equal to the vector $\vec{ED}$ and $\vec{BC}$. Looking at the options provided,$\vec{BC}$ is not explicitly listed,but we can analyze the vectors given. Note that $\vec{AO} = \vec{ED} = \vec{BC}$. Since $\vec{BC}$ is not an option,let us re-examine the geometry. Actually,$\vec{AO} = \vec{ED}$ is correct. Thus,the vector $\vec{AO}$ is equal to $\vec{ED}$.

Let $ABCDEF$ be a regular hexagon with the vertices $A, B, C, D, E, F$ in counter-clockwise order. If $O$ is the center of $ABCDEF$,then the vector $\vec{AO}$ is equal to which of the following?

Similar Questions

If $|a| = 3, |b| = 4$ and $|a + b| = 5,$ then $|a - b| = $

If $G$ is the centroid of the $\triangle ABC$,then $\vec{GA} + \vec{GB} + \vec{GC}$ is equal to

If $a = \hat{i} + 2 \hat{j} + 3 \hat{k}$,$b = 2 \hat{i} + 3 \hat{j} + \hat{k}$,$c = 8 \hat{i} + 13 \hat{j} + 9 \hat{k}$ and $x a + y b + z c = 0$,then $\frac{x y}{z^2} =$

Classify the following as scalar or vector quantities:
Time period

Let $u, v$ and $w$ be three vectors in $R^3$. Then,any vector $z \in R^3$ can be written as $z = au + bv + cw$ for some scalars $a, b$ and $c$ if and only if:

Vedclass Test Series

Exam Paper Generator

Online Exam Module