Consider a choice problem with set X=(x, y, z), and consider the following choice structures: (B,C), in which B'= {{x,y). (v.), (x,z), (x), (u), (=)) and C({x,y))= (r), C({y, z})= {v}, C({x, 2)) (2), C({x})=(x), C({})= (v), C({}) {=} (B,C), in which B" = ({r, y, z). (x,y), (v.), (,), (r), (u). (=)) and C({r, y, z)) = {x}.C({x,y}) (a), C({v. =)) (), C((, )) (2), C({})=(x), C({v}){v}.C({=})= {=} (B, C), in which B""((..), (.y). (v.), (, ), (x), (u). (=)) and C((x, y, z)) = {x}, C({x,y)) = (r), C({v. =)){v}.C({r, z)) (r), C({})(), C({})(u), C({}) ({=} For each choice structure, determine.if WARP is satisfied

Given the world frame Fw(v1, v2, v3, P) and the camera frame Fc(u1, u2, u3, Q), where Fc = M Fw, satisfying u1 = m11 v1 + m12 v2 + m13 v3 u2 = m21 v1 + m22 v2 + m23 v3 u3 = m31 v1 + m32 v2 + m33 v3 Q = m41 v1 + m42 v2 + m43 v3 + P   a) Write down the transformation matrix M

And the ares of the Shaded veglon veglar y = 2x2 + x – 6 y = x² - 4 (2,4), -3 -1 -1- -2+ -3+ -5+ -7- 2, 4. 3. 2.

6.1.4 Let A = [1,3], B = [2,4] and C = [2,3]. Prove or disprove that (Ах В)n (В х А) — СхС. C x Hint: Draw the sets A x B, B × A and C x C in the Cartesian plane. The picture will give you a hint on whether or not the statement is true, but it does not constitute a proof.