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Suppose the position vector of X and Y are (1,2,4) and (2,3,5), find the position vector of a point Z that bisect XY in the ratio 2:3

A 7i+12j+22k

B. 7i-12j+22k

C.frac{1}{7} (7i+12j+22k)

D.frac{1}{17} (7i-12j+22k)
v1(3,-2,-2), v2(2,-1,-2), v3(-1,1,1) , u(0,1,h)

find all values of h such that u is a linear combination of v1, v2 and v3
Suppose the position vector of X and Y are (1,2,4) and (2,3,5), find the position vector of a point Z that bisect XY in the ratio 2:3.


a.\\(7i+12j+22k\\)

b.\\(7i-12j+22k\\)

c.\\(\\frac{1}{7} (7i+12j+22k)\\)

d.\\(\\frac{1}{17} (7i-12j+22k)\\)
The quantity αdot (\eta times gamma)is called the ____


a.scalar-vector triple product

b.scalar-vector product

c.vector triple product

d.scalar triple product
Determine the value of a, so that If α=2i+aj+k and \eta=4i−j−2k are perpendicular.


a.2

b.5

c.4

d.3
Vectors with same direction (parallel), opposite sense but different magnitude are called



a.unlike vectors

b.like vectors

c.unit vectors

d.equal vectors

If (AB)=3i+j− k and (BC)=−i+3j+2k, then (AB)+BC is ____


a.2i+4j+k

b.2i-4j+5k

c.2i+4j-k

d.2i-4j+k


If α times \eta=0 then \\Right (\alpha) and \eta are ____


a.like vectors

b.zero vectors

c.parallel

d.perpendicular


If α=α1i+α2j+α3keta=\ eta1i+\ eta2j+\ eta3k, thenαdot \etaαdot\ eta is ____?


a.\\(\\alpha_{1}\\beta_{1}+\\alpha_{2}\\beta_{2}+\\alpha_{3}\\beta_{3}\\)

b.\\(\\alpha_{1}\\beta_{1-\\alpha}\\beta_{2-\\alpha}\\beta_{3-\\alpha}\\)

c.\\(\\alpha_{1}\\beta_{1}-\\alpha_{2}\\beta_{2}-\\alpha_{3}\\beta_{3}\\)

d.\\(\\alpha_{1}\\beta_{1}+\\alpha_{2}\\beta_{2}-\\alpha_{3}\\beta_{3}\\)
If α=α1i+α2j+α3keta=\ eta1i+\ eta2j+\ eta3k, thenαdot \etaαdot\ eta is ____?


a.\\(\\alpha_{1}\\beta_{1}+\\alpha_{2}\\beta_{2}+\\alpha_{3}\\beta_{3}\\)

b.\\(\\alpha_{1}\\beta_{1-\\alpha}\\beta_{2-\\alpha}\\beta_{3-\\alpha}\\)

c.\\(\\alpha_{1}\\beta_{1}-\\alpha_{2}\\beta_{2}-\\alpha_{3}\\beta_{3}\\)

d.\\(\\alpha_{1}\\beta_{1}+\\alpha_{2}\\beta_{2}-\\alpha_{3}\\beta_{3}\\)
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