Lf the Vector c- a-x-y-zk- b- are such that a- c- b- form R-H- S then c-

The correct option is C zî xk̂ b⃗×a⃗=c⃗ #160; (As #160; a⃗, #160;c⃗, #160;b⃗ #160;are #160; in R.H.S) b⃗×a⃗=î amp; ĵ amp; k̂ ...

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Cross Product of Two Vectors

lf the Vector...

Question

lf the Vector $¯ ¯ ¯ c, \to a = x^i + y^j + z^k, \to b =^j$ are such that $\to a, \to c, \to b$ form $R . H . S$ then $\to c =$

z^i - x^k

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x^i - z^k

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x^j - y^k

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y^j - x^k

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Solution

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Similar questions

\to a =^j -^k, \to b = x^i +^j + (1 - x)^k

\to c = y^i + x^j + (1 + x - y)^k

[\to a, \to b, \to c]

\to a =^i -^k, \to b = x^i +^j + (1 - x)^k

\to c = y^i + x^j + (1 + x - y)^k,

[\to a \to b \to c]

\to c, \to a = x^i + y^j + z^k

\to b =^j

\to a, \to c

\to b

\to c

^i,^j,^k

x, y, z

\to u = x^i + y^j + z^k, \to v = y^i + z^j + x^k

\to w = z^i + x^j + y^k

\to a = x^i + y^j + 2^k, \to b =^i -^j +^k, \to c =^i + 2^j; (\to a \land \to b) = \frac{π}{2}, \to a . \to c = 4

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