Find a vector x- which is perpendicular to both A- and B- but has magnitude equal to that of B- Vector A-3-2 - -k- and B-4-3 - -2k-

If area vector $\to A = 3^i + 2^j + 5^k m^{2}$ flux density vector $\to B = 5^i + 10^j + 6^k (W b / m^{2})$ . The magnetic flux linked with the coil is

Q. If

\to a

and

\to b

are vectors such that

| \to a + \to b | = \sqrt{29}

\to a \times (2^i + 3^j + 4^k) = (2^i + 3^j + 4^k) \times \to b

then a possible value of

(\to a + \to b) \cdot (- 7^i + 2^j + 3^k)

Q. The vector having magnitude equal to

5

and perpendicular to the vector

\to B = 2^i - 3^j + 2^k

and making equal angle with the positive

X

-axis and the positive

Y

-axis is

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Find a vector →x which is perpendicular to both →A and →B but has magnitude equal to that of →B. Vector →A=3^i−2^j+^k and →B=4^i+3^j−2^k

The correct option is C √29390(^i+10^j+17^k)→A×→B=∣∣ ∣ ∣∣^i^j^k3−2143−2∣∣ ∣ ∣∣^n=→A×→B|→A×→B|=^i+10^j+17^k√390→x=|→B|^n=√29(^i+10^j+17^k)√390

Find a vector $\to x$ which is perpendicular to both $\to A$ and $\to B$ but has magnitude equal to that of $\to B$ . Vector $\to A = 3^i - 2^j +^k$ and $\to B = 4^i + 3^j - 2^k$