The vlaue of the determinant `|(b+c, a, a),(b, c+a, b),(c,c,a+b)|` (A) depends on a (B) depends on b (C) depends on c (D) dependent of a,b,c

The value of the determinant |(b +c,a -b,a),(c +a,b -c,b),(a +b,c -a,c)| , is

The value of the determinant |[a-b,b+c,a],[b-c,c+a,b],[c-a,a+b,c]| is

The value of the determinant |{:(1,bc,a(b+c)),(1,ca,b(a+c)),(1, ab,c(a+b)):}| doesn't depend on

Using properties of determinants, Find |(b+c,a,a),(b,c+a,b),(c,c,a+b)|

Find the value of the determinant |{:(a^2,a b, a c),( a b,b^2,b c), (a c, b c,c^2):}|

Write the value of the following determinant |(a-b,b-c,c-a),(b-c,c-a,a-b),(c-a,a-b,b-c)|

The value of the determinant |[a-b,b+c, a], [b-a, c+a, b], [c-a, a+b, c]| is (a) a^3+b^3+c^3 (b) 3\ b c (c) a^3+b^3+c^3-3a b c (d) none

The value of |(a-b,b+c,a),(b-a,c+a,b),(c-a,a+b,c)| is

The value of the determinant |((a^x+a^-x)^2 ,(a^x-a^-x)^2 ,1), ((b^x+b^-x)^2 , (b^x-b^-x)^2 ,1) , ((c^x+c^-x)^2, (c^x-c^-x)^2 , 1)| (A) is 0 (B) is independent of a (C) depends on b only (D) depends on a,b,and c

The value of the determinant |-a b c a-b c a b-c| is equal to- 0 b. (a-b)(b-c)(c-a) c. (a+b)(b+c)(c+a) d. 4a b c