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" (i) "|[b+c,a,a],[b,c+a,b],[c,c,a+b]|=4...

" (i) "|[b+c,a,a],[b,c+a,b],[c,c,a+b]|=4abc

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Prove that |[b+c,a,a],[b,c+a,b],[c,c,a+b]| = 4abc

Using properties of determinants prove the following. abs[[b+c,a,a],[b,c+a,b],[c,c,a+b]]=4abc

Using properties of determinants, show that |(b+a,a,a),(b,c+a,b),(c,c,a+b)|=4abc

Prove that |{:(b+c,a,a),(b,c+a,b),(c,c,a+b):}| = 4 abc

Prove that {:[( b+c,a,a), ( b,c+a,b),( c,c,b+a) ]:} = 4abc

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Let a, b, c be the positive integers such that |[b+c,c,b],[c,c+a,a],[b,a,a+b]|=4 , then abc =

if abc!=0 and if |[a,b,c],[b,c,a],[c,a,b]|=0 then (a^3+b^3+c^3)/(abc)=