If `a ,b ,c` are different, then the value of `|0x^2-a x^3-b x^2+a0x^2+c x^4+b x-c0|=0` is `c` b. `c` c. `b` d. `0`

If a, b, c are in H.P., then the equation a(b-c) x^(2) + b(c-a)x+c(a-b)=0

If a,b,c are distinct,then the value of x0quad x^(2)-aquad x^(3)-b satisfying det[[0,x^(2)-a,x^(3)-bx^(2)+a,0,x^(2)+cx^(4)+b,x-c,0]]=0 is c (b) a (c) b(d)0

Consider the determinant f(x)=|0x^2-a x^3-b x^2+a0x^2+c x^4+b x-c0|dot Statement 1: f(x)=0 has one root x=0. Statement 2: The value of skew symmetric determinant of odd order is always zero.

The value of x^(a-b)times x^(b-c)times x^(c-a) is a. 1 b. 2 c. x d. 0

If the lines x+a y+a=0,\ b x+y+b=0\ a n d\ c x+c y+1=0 are concurrent, then write the value of 2a b c-a b-b c-c adot

If a+b+c=0, then the value of (x^(a))^(a^(2)-bc)*(x^(b))^(b^(2)-ca)*(x^(c))^(c^(2)-ab) is equal to a 0 b.1 c.-1 d.-2

a,b,c are rational.Then the roots of (a+b+c)x^(2)2(a+c)x+(a-b+c)=0 are.

If a

If a+b+c=0, a,b,c in Q then roots of the equation (b+c-a) x ^(2) + (c+a-c) =0 are: