MA 26500 Final: Fall 2015, Final
Document Summary
If det a1 a2 a3 b3 b1 c1 c3 b2 c2. 2c3 c2: 8, 6, 4, 2, 1, let a be an n n matrix. E. (iii) only (i) and (iii) only (ii) and (iii) only (i), (ii) and (iii) C. (cid:2)1 0 0(cid:3) (cid:2)1 1 1(cid:3) (cid:2) 2 2 3(cid:3) (cid:2)6 3 7(cid:3) D: none of the above, which of the following sets of 2 2 matrices are vector spaces? (here and c. 2(cid:21) is consistent. } (i) and (ii) (ii) only (ii) and (iii) (i) only. D: all of them are vector spaces, let p3 be the set of all polynomials of degree 3 or less. D: all of them are vector spaces. 1 a3: 1, 2, 3, 4, none of the above. Then which of the following statement is always correct: 4: let c[ , ] be the real vector space of continuous functions de ned on.
