This is about vectors
@amistre64
I'm not familiar with the notation. What does the down arrow between vectors represents? Cross product?
its represents the projection of u onto v
Wouldn't #3 imply that u and v are orthogonal or they are the same?
whats orthogonal
Orthogonal means they are perpendicular.
Just a fancy word for saying perpendicular, as the person has said above.
oh okay so then number three implies they are equal
Can you draw number three, because I don't know what "projection of v to u" means
well thats the part on what i don't know how to do
Never heard of projection of one vector to another.
Number 3 I'd say no.
sorry what do you mean no?
They are not equal
ohh actually all of those are equal .. its just i have to prove they are equal
@ganeshie8
#3 or #4 ?
The projection of vector u onto vector v will be a vector It will point in the same direction as vector v it will have a length | u | cos A where A is the angle between the two vectors |dw:1385558127501:dw| if we call "v hat" the vector v normalized to unit length, we can say \[ u \downarrow v = \left(|u|\ \cos A\right) \hat{v}\]
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