Given, $\hat{i},$ $\hat{j}$ and $\hat{k}$ are unit vectors along x, y and z-axis respectively. Then, \[\hat{i}.(\hat{j}×\hat{k})=\hat{i}.(-\hat{i}) \;\;\; [\because \hat{k}×\hat{j}=-\hat{i}]\] \[=-1 \;\;\; [\because\hat{i}.\hat{i}=1]\]
If a vector B is added to A, under what condition does the resultant vector have a magnitude equal to A+B? Can the resultant magnitude of two vectors be smaller than the magnitude of either vector? A physical quantity has magnitude and direction. Is it the necessary quality to be a vector? Is pressure a vector? Two equal vectors have a resultant equal to either. At what angle are they inclined to each other? Difference between Scalar and Vector Products of Two Vectors SearchSearchCall of Duty: Modern Warfare 3 (2023) System Requirements Devil Fruits and their Types in the World of One Piece One Piece Bounties [Ranked] Counter-Strike 2 System Requirements VALORANT System Requirements Google Jujutsu Kaisen Naruto One Piece System Requirements Watch Guide We use cookies to improve your experience on our website Accept Decline
Can the resultant magnitude of two vectors be smaller than the magnitude of either vector? A physical quantity has magnitude and direction. Is it the necessary quality to be a vector? Is pressure a vector? Two equal vectors have a resultant equal to either. At what angle are they inclined to each other? Difference between Scalar and Vector Products of Two Vectors SearchSearchCall of Duty: Modern Warfare 3 (2023) System Requirements Devil Fruits and their Types in the World of One Piece One Piece Bounties [Ranked] Counter-Strike 2 System Requirements VALORANT System Requirements Google Jujutsu Kaisen Naruto One Piece System Requirements Watch Guide
A physical quantity has magnitude and direction. Is it the necessary quality to be a vector? Is pressure a vector? Two equal vectors have a resultant equal to either. At what angle are they inclined to each other? Difference between Scalar and Vector Products of Two Vectors
Is pressure a vector? Two equal vectors have a resultant equal to either. At what angle are they inclined to each other? Difference between Scalar and Vector Products of Two Vectors
Two equal vectors have a resultant equal to either. At what angle are they inclined to each other? Difference between Scalar and Vector Products of Two Vectors