A vector A points vertically upward and B point towards north- The vector product A-B is

Direction of vector A is along z axis A = ak̂ Direction of vector B is towards north B = bĵ nbsp; nbsp; Now A× nbsp;B = ak̂× bĵ nbsp;= ab( î) Hence the ...

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Standard XIII

Physics

Multiplication with Vectors

A vector A po...

Question

A vector $\to A$ points vertically upward and $\to B$ point towards north. The vector product $\to A \times \to B$ is

zero

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along west

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along east

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vertically downwards

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Solution

The correct option is B along west
Direction of vector $\to A$ is along $z$ -axis $\to A = a^k$
Direction of vector $\to B$ is towards north $\to B = b^j$
Now $\to A \times \to B = a^k \times b^j = a b (-^i)$
Hence the direction of $\to A \times \to B$ is along west.

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A vector →A points vertically upward and →B point towards north. The vector product →A×→B is

The correct option is B along west Direction of vector →A is along z-axis →A=a^k Direction of vector →B is towards north →B=b^j Now →A×→B=a^k×b^j=ab(−^i) Hence the direction of →A×→B is along west.

A vector $\to A$ points vertically upward and $\to B$ point towards north. The vector product $\to A \times \to B$ is

The correct option is B along west
Direction of vector $\to A$ is along $z$ -axis $\to A = a^k$
Direction of vector $\to B$ is towards north $\to B = b^j$
Now $\to A \times \to B = a^k \times b^j = a b (-^i)$
Hence the direction of $\to A \times \to B$ is along west.