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Let ∧u=u1∧i+u2∧j+u3∧k be a unit vector in R3 and ∧w=1√6(∧i+∧j+2∧k). Given that there exists a vector →v in R3 such that ∣∣∧u×→v∣∣=1 and ∧w.(∧u×→v)=1. Which of the following statements is(are) correct?

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B0044, NO ECM Challenge, U1101 EMS Node Absent U1117 IMMO Node, how to running stop mahindra Bolero

Solved Let u = (u1,u2,u3). Explain why u.u

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Solved (1) In a certain medium with uo,E 4Eo, -0.1y sin(mx10

SOLVED: Let u = (U1, U2, U3), U = (U1, U2, U3), W = (W1, W2, W3) be 3 vectors in R^3. Define a matrix whose rows are these three vectors: U1

Solved (1) In a certain medium with uo,E 4Eo, -0.1y sin(mx10

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