If a- - - - 2- - 3k- b- - 2- - - - k- and c- - 3- - 2- - k- and a- b-c- is equal to xa- - yb- - zc- then x - y - z is equal to

[ b⃗×c⃗ =| [ î #160; amp; ĵ #160; amp; k̂ #160;; 2 amp; 1 amp; 1; 3 amp; ...

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Vector Triple Product

If a⃗ = î +...

Question

If $\to a =^i + 2^j + 3^k$ , $\to b = 2^i -^j +^k$ and $\to c = 3^i + 2^j +^k$ and $\to a \times (\to b \times \to c)$ is equal to $x \to a + y \to b + z \to c$ , then $x + y + z$ is equal to

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\to p = 3^i + 2^j + 4^k, \to a =^i +^j, \to b =^j +^k, \to c =^i +^k

\to P = x \to a + y \to b + z \to c

x, y, z

\to a = 2^i +^j + 3^k

\to b = 3^i + 2^j +^k

\to c =^i -^j - 4^k

\to d =^i + 2^j -^k

(\to a \times \to b) \times (\to c \times \to d) =

\to a \cdot (\to b \times \to c)

\to a = 2^i +^j + 3^k, \to b = -^i + 2^j +^k

\to c = 3^i +^j + 2^k .

\to a = 3^i - 2^j +^k,

\to b = 2^i - 4^j - 3^k, \to c = -^i + 2^j + 2^k

\to a + \to b + \to c = 4^i - 4^j

\to a =^i -^j + 2^k, \to b = 2^i + 3^j +^k, \to c =^i -^k

\to a + 2 \to b - 3 \to c

\sqrt{78}

\to a = 2^i +^j + 3^k, \to b = -^i + 2^j +^k

\to c = 3^i +^j + 2^k

\to a \cdot (\to b \times \to c)

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