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" The determinant "|[xp+y,x,y],[yp+z,y,z...

" The determinant "|[xp+y,x,y],[yp+z,y,z],[0,xp+y,yp+z]|=0" if "

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The determinant |[x p+y, x, y], [y p+z, y, z],[0,x p+y, y p+z]|=0 if (a) x y z are in AP (b) x y z are in GP (c) x y z are in HP (d) xy yz zx are in AP

Select and write the correct answer from the given alternatives in each of the following:The determinant |(xp+y,x,y),(yp+z,y,z),(0,xp+y,yp+z)|=0 for all p in R if

det [[xp + y, x, yyp + z, y, z0, xp + y, yp + z]] = 0 if

The determinant |xp+yxyyp+zyz0xp+yyp+z|=0 if x,y,z

The determinant |x p+y x y y p+z y z0x p+y y p+z|=0 if x ,y ,z

The determinant |x p+y x y y p+z y z0x p+y y p+z|=0 if x ,y ,z

The repeated factor of the determinant |(y +z,x,y),(z +x,z,x),(x +y,y,z)| , is

The repeated factor of the determinant |(y +z,x,y),(z +x,z,x),(x +y,y,z)| , is

By using properties of determinants, prove that |[x+y+2z,x,y],[z,y+z+2x,y],[z,x,z+x+2y]|=2(x+y+z)^3

By using properties of determinants. Show that: |[x,x^2,y z],[ y, y^2,z x],[ z, z^2,x y]|=(x-y)(y-z)(z-x)(x y+y z+z x)