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

`|[y+z, x, x], [y, z+x, y], [z, z, x+y]|` equals

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

Prove that: |[y+z, z, y],[z, z+x, x], [y, x, x+y]|= 4 xyz

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

Prove that |[x+y, y+z, z+x] , [z+x, x+y, y+z] , [y+z, z+x, x+y]|=2|[x,y,z] , [z,x,y] , [y,z,x]|

Show that abs([y+z ,x,x],[y,z+x,y],[z,z,x+y])=4xyz

Value of |[x+y, z,z ],[x, y+z, x],[y, y, z+x]|, where x ,y ,z are nonzero real number, is equal to a. x y z b. 2x y z c. 3x y z d. 4x y z

Value of |[x+y, z,z ],[x, y+z, x],[y, y, z+x]|, where x ,y ,z are nonzero real number, is equal to a. x y z b. 2x y z c. 3x y z d. 4x y z

Value of [[x+y, z,z ],[x, y+z, x],[y, y, z+x]], where x ,y ,z are nonzero real number, is equal to x y z b. 2x y z c. 3x y z d. 4x y z

Value of [[x+y, z,z ],[x, y+z, x],[y, y, z+x]], where x ,y ,z are nonzero real number, is equal to x y z b. 2x y z c. 3x y z d. 4x y z