"If `a!=p ,b!=q ,c!=ra n d|p b c a q c a b r|=0,` then find the value of `p/(p-a)+q/(q-b)+r/(r-c)dot

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If a#p, b#q,c#r & determinante | p b c||p+a q+b 2c||a b r|=0 then value of p/(p-a)+q/(q-b)+r/(r-c)=? If a#p, b#q,c#r & determinante | p b c||p+a q+b 2c||a b r|=0 then value of p/(p-a)+q/(q-b)+r/(r-c)=?
If p + q + r = a + b + c = 0, then the determinant `|{:(pa,qb,rc),(qc,ra,pb),(rb,pc,qa):}|` equals If p + q + r = a + b + c = 0, then the determinant `|{:(pa,qb,rc),(qc,ra,pb),(rb,pc,qa):}|` equals
If a!=p ,b!=q ,c!=ra n d|p b c a q c a b r|=0, then find the value of p/(p-a)+q/(q-b)+r/(r-c)dot... If a!=p ,b!=q ,c!=ra n d|p b c a q c a b r|=0, then find the value of p/(p-a)+q/(q-b)+r/(r-c)dot...
Given `A=[[p,b,c],[a,q,c],[a,b,r]]`. If `det(A)=0` and `a!=p,b!=q,c!=q`, then prove `p/(p-a)+q/... Given `A=[[p,b,c],[a,q,c],[a,b,r]]`. If `det(A)=0` and `a!=p,b!=q,c!=q`, then prove `p/(p-a)+q/...
If p+q+r=0=a+b+c, then the value of the determinant |[a q b r c; q c r a p b; r b p c q a ]| is (... If p+q+r=0=a+b+c, then the value of the determinant |[a q b r c; q c r a p b; r b p c q a ]| is (...
If `|[p, b, c],[ a, q, c],[ a, b, r]|=0,` find the value of `p/(p-a)+q/(q-b)+r/(r-c),p!=a ,q!=b ... If `|[p, b, c],[ a, q, c],[ a, b, r]|=0,` find the value of `p/(p-a)+q/(q-b)+r/(r-c),p!=a ,q!=b ...
If `p+q+r=0` and `|(pa,qb,rc),(qc,ra,pb),(rb,pc,qa)| = lambda |(a,b,c),(c,a,b),(b,c,a)|` then ... If `p+q+r=0` and `|(pa,qb,rc),(qc,ra,pb),(rb,pc,qa)| = lambda |(a,b,c),(c,a,b),(b,c,a)|` then ...
Inverse of a Matrix Inverse of a Matrix