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if vectors 2i-3j+k, 3i+xj+k are orthogonal then x=?
If two vectors are orthogonal means that they are in perpendicular to each other and the dot product is zero. here, dot product of two vectors is 6-3x+1=5-3x=0...x=5/3..It`s m
Orthogonal vectors means that dot product is Zero and hence:(2)(3) + (3)(x) + (k)(k) =0........(1) and for 2nd equation ,we have Cross product as Zero.from Both equation we can find ‘k’ and ‘x’
If the 2 vectors are orthogonal, they are said to be perpendicular to each other.Therefore, their dot product is equal to 0.(2*3)+(-3*x)+(1*1)=0 {Since i.i=1 , j.j=1 , k.k=1}6-3x+1=03x=7x=7/3=2.3
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