If a+b+c=0 and det (a-x c b, c b-x a , b a c-x)=) then x =

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.If a+b+c=0, solve for x : `| [a-x,c,b],[c,b-x,a],[b,a,c-x]|=0` .If a+b+c=0, solve for x : `| [a-x,c,b],[c,b-x,a],[b,a,c-x]|=0`
If a+b+c=0, then one root of |[ a-x c b; c b-x a; b a c-x ]|=0 is (1) x=1 (2) x=2 (3)... If a+b+c=0, then one root of |[ a-x c b; c b-x a; b a c-x ]|=0 is (1) x=1 (2) x=2 (3)...
XII Determinants If a + b + c = 0 and a-x c b c b-x a b a c-x = 0 Then prove that x = 0 o XII Determinants If a + b + c = 0 and a-x c b c b-x a b a c-x = 0 Then prove that x = 0 o
if `a+b+c=0` then `Delta=|{:(a-x,c,b),(c,b-x,a),(b,a,c-x):}|=0` is if `a+b+c=0` then `Delta=|{:(a-x,c,b),(c,b-x,a),(b,a,c-x):}|=0` is
if `a+b+c=0` then `Delta=|{:(a-x,c,b),(c,b-x,a),(b,a,c-x):}|=0` is if `a+b+c=0` then `Delta=|{:(a-x,c,b),(c,b-x,a),(b,a,c-x):}|=0` is
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If a+b+c=0 the one root of `|{:(a-x,c,b),(c,b-x,a),(b,a,c-x):}|` =0 is If a+b+c=0 the one root of `|{:(a-x,c,b),(c,b-x,a),(b,a,c-x):}|` =0 is
If `a+b+c=0` and `|[a-x,c,b],[c,b-x,a],[b,a,c-x]|=0` then x= If `a+b+c=0` and `|[a-x,c,b],[c,b-x,a],[b,a,c-x]|=0` then x=