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Delta = |(1//a,1,bc),(1//b,1,ca),(1//c,1...

`Delta = |(1//a,1,bc),(1//b,1,ca),(1//c,1,ab)|=`

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The value of the determinant |((1)/(a),1,bc),((1)/(b),1,ca),((1)/(c),1,ab)| is -

(1)/(a),1,bc(1)/(b),1,ca(1)/(c),1,ab]|=0

Evaluate Delta = {:|(1,a,bc),( 1,b,ca),(1,c,ab)|:}

The minor M_(31) if Delta = |(1, a, bc),(1, b, ca),(1, c, ab)| is

|{:(1,a,bc),(1,b,ca),(1,c,ab):}|

Without expanding show that |[1/a,1,bc],[1/b,1,ca],[1/c,1,ab]|=0

Evaluate Delta = {:[ (1,a,bc),( 1,b,ca),(1,c,ab)]:}

Evaluate Delta = {:[ (1,a,bc),( 1,b,ca),(1,c,ab)]:}

Evaluate Delta -|(1,a,bc),(1,b,ca),(1,c,ab)|

Factorise : |(1,a,bc),(1,b,ca),(1,c,ab)|