If a and b are non-zero and non-collinear vectors, then show that `axxb=["a b i"]hati+["a b j"]hatj+["a b k"]hatk`

If a and b are two non-zero and non-collinear vectors then a+b and a-b are

If a and b are two non-zero and non-collinear vectors then a+b and a-b are

If a and b are two non-zero and non-collinear vectors then a+b and a-b are

If a and b are two non-zero and non-collinear vectors then a+b and a-b are

If a and b are two non-zero and non-collinear vectors then a+b and a-b are

If a and b are two non-zero, non-collinear vectors, then 2[[a, b ,hati]]hati+2[[a,b,hatj]]hatj+2[[a,b,hatk]]hatk is equal to

Statement 1: If veca, vecb are non zero and non collinear vectors, then vecaxxvecb=[(veca, vecb, hati)]hati+[(veca, vecb, hatj)]hatj+[(veca, vecb, hatk)]hatk Statement 2: For any vector vecr vecr=(vecr.hati)hati+(vecr.hatj)hatj+(vecr.hatk)hatk