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$\mathbf{a} \times(\mathbf{b} \times \mathbf{c})$ is equal to
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The correct answer is:
$(\mathbf{a} \cdot \mathbf{c}) \mathbf{b}-(\mathbf{a} \cdot \mathbf{b}) \mathbf{c}$
It is a fundamental concept.
(a.c)b-(a.b)c.
This is a fundamental concept of vector calculus. The vector triple product is a binary operation that takes three vectors and produces a new vector. It is also known as the cross product of a vector and a cross product.
The formula for the vector triple product is as follows:
$a \times(b \times c)=(a . c) b-(a . b) c$
(a.c)b-(a.b)c.
This is a fundamental concept of vector calculus. The vector triple product is a binary operation that takes three vectors and produces a new vector. It is also known as the cross product of a vector and a cross product.
The formula for the vector triple product is as follows:
$a \times(b \times c)=(a . c) b-(a . b) c$
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