Let c1-1-0-0- c2-1-1-0- c3-1-1-1- and c1- c2- c3 forms a system- then reciprocal of c1-

We know, nbsp; Reciprocal of c_1=c_2×c_3[c_1 c_2 c_3]⋯(i) c_2×c_3=î amp;ĵ amp;k̂ 1 amp;1 amp;0 1 amp;1 amp;1 =î ĵ and [c_1 c_2 c_3]= 1 amp;0 ...

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Intersection of Sets

Let c1=1,0,0,...

Question

Let ${\to c}_{1} = (1, 0, 0), {\to c}_{2} = (1, 1, 0), {\to c}_{3} = (1, 1, 1),$ and $({\to c}_{1}, {\to c}_{2}, {\to c}_{3})$ forms a system, then reciprocal of ${\to c}_{1} =$

^i +^j

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^i -^j

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^j -^k

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^k -^i

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Solution

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Similar questions

c_{1} = (1, 0, 0), c_{2} = (1, 1, 0), c_{3} = (1, 1, 1)

c_{1} =

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

A . [\to a \times \to b \to b \times \to c \to c \times \to a]

B . [\to a + \to b \to b + \to c \to c + \to a]

C . [\to a \to b \to c] [{\to a}^{1} {\to b}^{1} {\to c}^{1}]

D . [\to a - \to b \to b - \to c \to c - \to a]

\to p, \to q, \to r

\to a, \to b

\to c,

[\to a \to b \to c] [\to p \to q \to r] =

^{1},^{1},^{1}

\to a, \to b, \to c

\to a .^{1} + \to b .^{1} + \to c .^{1} =

^{1},^{1},^{1}

\to a, \to b, \to c

(\to a + \to b) \cdot^{1} + (\to b + \to c) \cdot^{1} + (\to c + \to a) \cdot^{1} =

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