If `|[y+z,x,y],[z+x,z,x],[x+y,y,z]|=k(x+y+z)(x-z)^2` then k is equal to

Similar Questions

Explore conceptually related problems

y+z,x,yz+y,z,xx+y,y,z]|=(x+y+z)(x-z)^(2)

If ([y+z,x,yz+x,z,xx+y,y,z])=k(x-z)^(2), then find K

If |(x+y,y+z,z+x),(y+z, z+x,x+y),(z+x,x+y,y+z)| =k |(x,z,y),(y,x,z),(z,y,x)| , then k is equal to

|[z+y,x,x] , [y,z+x,y] , [z,z,x+y]|=

Prove that : |{:(y+z,x,y),(z+x,z,x),(x+y,y,z):}|=(x+y+z)(x-z)^(2)

x+y-(z-x-[y+z-(x+y-{z+x-(y+z+x)})]) is equal to