u(x1, x2 ) √ √ 2 u(x1 , x2 ) = (5 x1 + 2 x2 ) !" # " $" % # & ' u(x1, x2 ) = x21 x32 () M = 30* p1 = 1* p2 = 2 + ) 1, * q1 = 3 - ./1" #* /01* /11 $ −4 2 ( v(p, M) = M 7 p−3 1 p2 ) # u(x1, x2) 3 ( u(x1, x2 ) = x31 x2 /(x2 + 3)4 ! ) 4 u(x1, x2 ) −2 −1 u(x1 , x2 ) = (8x−2 1 + 27x2 ) !" # " $" % # & ' u(x1, x2 ) = x1 x42 () M = 40* p1 = 2* p2 = 1 + ) 2, * q2 = 4 - ./2" #* /02* /12 5 3/4 2 ( & m(p, u) = u1/2p1/4 ) # 1 p2 u(x1 , x2 ) 3 ( u(x1, x2 ) = x1 − 4/x2 , ! ) 4 1 −2 −1/2 f (x1 , x2 ) = (2x−2 1 + 3x2 ) !) 6 4 %6 7" 6 7 ' 1 3/2 1/4 f (x1 , x2 ) = x1 x2 !) 6 4 Q 4& 7& C 86 ) 4 2 1 f (x) = (x1 − 1)2 (x2 − 4)5 , x1 ≥ 1, x2 ≥ 4 86 ) 4 2 +7 C = 2Q3 + 10 Q > 0 C = 5 Q = 0 ) 4 4 4 1 −2 −1/2 f (x1 , x2 ) = (x−2 1 + 4x2 ) !) 6 4 %6 7" 6 7 ' 1 2/3 1/4 f (x1 , x2 ) = x1 x2 !) 6 7 C 4 Q 8, 6 ) 7 4 2 1 f (x) = (x1 + 1)3 (x2 − 5), x1 ≥ 0, x2 ≥ 5 86 ) 4 3 +7 C = 3Q2 + 5 Q > 0 C = 1 Q = 0 ) 4 4 4 '