If →a=3^i+2^j+3^k, →b=4^i+3^j+4^k, →c=^i+α^j+β^k linearly dependent vectors and |→c|=√6, then the quadratic equation whose roots are α and β can be

If →a=3^i+2^j+3^k, →b=4^i+3^j+4^k, →c=^i+α^j+β^k linearly depe

1.	If →a=3^i+2^j+3^k, →b=4^i+3^j+4^k, →c=^i+α^j+β^k linearly dependent vectors and \|→c\|=√6, then the quadratic equation whose roots are α and β can be
Answer» If $\to a = 3^i + 2^j + 3^k, \to b = 4^i + 3^j + 4^k, \to c =^i + α^j + β^k$ linearly dependent vectors and $\| \to c \| = \sqrt{6},$ then the quadratic equation whose roots are $α$ and $β$ can be

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If →a=3^i+2^j+3^k, →b=4^i+3^j+4^k, →c=^i+α^j+β^k linearly dependent vectors and |→c|=√6, then the quadratic equation whose roots are α and β can be

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