If \(\vec a\)=2, \(\left | \vec{b} \right |\)=3 and \(\vec a \vec b\)=0 then \((\vec a \times(\vec a \times(\vec a \times \vec b)))\) is equal to: A)48\(\vec b\) B)-48\(\vec b\) C)48\(\vec a\) D)-48\(\vec a\) Answer Choices: 1) A,B 2)A 3)D 4)A, B and D
thanks.... my computers messed up...:(
How can it be equal to more than one answer?
Why is there always a shadow watching the chat?
No idea.. But the answers (vectors) are different only due to their direction. The magnitudes are not different at all.
LOL
I don't like shadows. They're creepy
Are you saying that it is possible for there to be more than one answer?
Yep, it is possible. But it might have only one answer. I don't know.
That shadow is bothering me
Dear shadow, can you leave for a while?
lol
He left
He/she
I posted something in feedback about these creepy shadows
LOL.
There could possibly be two answers due to |b|
may be.
only thing is |b| is not included in the computation. Just b is
Is that how it is supposed to be?
Do you understand what I mean?
I have typed the question 100% correctly.
Okay, so if that's the case then there should only be one answer and b (not |b|) will be a positive vector (I assume)
so I'm thinking that maybe the |b| is not really that important because |b| = b anyway if || means absolute value
I hope any of that made any sense
That is modulus not absolute value.
I presume modulus doesn't normally have two values
yep. It has only one value which is the magnitude of Vector. I am not sure if it can be -ve or not.
I mean, i am not sure if modulus of a vector can have a negative value or not.
I was just trying to justify the possibility of two values.
Do you know the method to find b if given |b| ?
no idea.
gtg now. I have to attend classes in a while.
Okay, good luck. Sorry I couldn't help
no problem. Thanks for trying. Many don't even do that.
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