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[" The value of the determinant "|[a-b-c...

[" The value of the determinant "|[a-b-c,2a,2a],[2b,b-c-a,2b],[2c,2c,c-a-b]|" will be "],[[" 1) "(a-b-c)(a^(2)+b^(2)+c^(2)),25(a+b+6)^(3)],[(a+b+c)((ab+bc+ca),4)(a+b+c)^(2)]]

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Show that: |[a-b-c,2a,2a],[2b,b-c-a,2b],[2c,2c,c-a-b]|=(a+b+c)^3

Prove that: |[a-b-c, 2a,2a],[2b,b-c-a,2b],[2c,2c,c-a-b]|=(a+b+c)^3

Prove: |[a-b-c,2a,2a],[2b,b-c-a,2b],[2c,2c,c-a-b]|=(a+b+c)^3

Prove: |[a-b-c,2a,2a],[2b,b-c-a,2b],[2c,2c,c-a-b]|=(a+b+c)^3

Prove that |[a-b-c,2a,2a],[2b, b-c-a, 2b],[2c, 2c, c-a-b]|= (a+b+c)^3 .

Solve the determinant using properties |[a-b-c,2a,2a],[2b,b-c-a,2b],[2c,2c,c-a-b]| = (a+b+c)^3

|(a-b-c,2b,2c),(2a,b-c-a,2c),(2a,2b,c-a-b)|=

The value of the determinant ,a+b+2c,a,bc,b+c+2a,bc,a,c+a+2b]| is