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The rewritten form of the vector equation of r (t) is; x = ¹/₅ (2y - 15) = ¹/₂ (1 - z) We are given the vector equation; r (t) = (−1 − 2t)i + (5 − 5t)j + (3 + 4t)k The vector equation above

Solve NowFrom the fact statement and the relationship between the magnitude of a vector and the dot product we have the following. →r (t) ⋅ →r (t) = ∥→r (t)∥2 = c2 for all t r → ( t) ⋅ r →

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Answers (1) Sugainkohr Answered 2022-09-18 Author has 13 answers Given that, r ( t) = ( 3 + t) i + ( 4 – t) j + ( 5 – 5 t) k we have to write x ( t) = ( 3 + t) y ( t) = ( 4 − t) z ( t) = ( 5 − 5

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Overall, we can conclude that the vector equation is: x1.t1+x2.t2+···+xk.tk = b where t 1,t 2,t k,b are vectors in Rn and x 1,x 2,xk are unknown scalars, has the same

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The vector equation of a line can be found from any point on the vector having the position vector →a a →, and a parallel vector →b b →, and is →r = →a +λ→b r → = a → + λ b →. Another form

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Finding the vector equation of a line is straightforward – take note of the given vectors and point and apply the general form for vector equations: r = r o + t v. Find the vector representing r o. Find the expression of the vector that is

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