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Find a unit vector normal to the plane i...

Find a unit vector normal to the plane is `x-2y+2z=6`.

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Find a unit vector normal to the plane : vecr*(2hati-3hatj+6hatk)+14=0 .

Find a unit vector normal to the plane vecr.(2hati-3hatj+6hatk)+14=0 .

The unit vector normal to the plane x + 2y + 3z - 6 = 0 is (1)/(sqrt(14))bari+(2)/(sqrt(14))barj+(3)/(sqrt(14))bark .

The unit vector normal to the plane x + 2y +3z-6 =0 is (1)/(sqrt(14)) hati + (2)/(sqrt(14))hatj + (3)/(sqrt(14))hatk.

The unit vector normal to the plane x + 2y +3z-6 =0 is (1)/(sqrt(14)) hati + (2)/(sqrt(14))hatj + (3)/(sqrt(14))hatk.

The unit vector normal to the plane x+2y+3z-6=0 is (1)/(sqrt14)hati+(2)/(sqrt14)hatj+(3)/(sqrt14)hatk

Find the normal unit vector to the plane x+2y+3z-6=0.

Find a normal vector to the plane 2x-y+2z=5. Also, find a unit vector normal to the plane.

Find a normal vector to the plane 2x-y+2z=5 . Also, find a unit vector normal to the plane.

Find a normal vector to the plane 2x-y+2z=5. Also, find a unit vector normal to the plane.