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min=(y*b-x*a)^2+y^2*c^2+(b+(1-z)*(a-b)-x*a)^2+z^2*c^2+(b+(1-z)*(a-b)-y*b)^2+(z*c-y*c)^2;
( U8 Z1 H5 s7 }( Ra=16;b=14;c=12;
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Licensee info: Eval Use Only
: P4 Z; X# |) f. Q/ J3 T1 x License expires: 6 APR 2025
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$ z X0 X# ]$ O# C2 J Global optimal solution found.: D5 k* _# U' [+ ~5 `/ Y9 ?' W
Objective value: 148.6452" `6 ^+ A. p, r
Infeasibilities: 0.000000
% X% Q5 N" I5 k: h7 l( e; d4 a Total solver iterations: 5
b. ?1 f g# \: N- a4 S* i1 L Elapsed runtime seconds: 0.92
" D8 Z/ v, O4 Q! \6 }7 H Model is convex quadratic( ~) C: K- v5 B/ t& e8 ?
( _9 C0 I( M; Q+ J Model Class: QP
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Total variables: 3- ?7 ~1 I( f2 t6 b+ x
Nonlinear variables: 34 [, X9 l. m$ K, d' c
Integer variables: 0
# L: ^9 [- m, y5 G/ x0 n; g: Z4 K7 k
4 A; F& y, n- A+ z Total constraints: 1
/ Q. e" b/ Y/ c7 Z% ?5 M( | Nonlinear constraints: 1
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Total nonzeros: 3
4 F0 W3 `5 x9 V/ @ Nonlinear nonzeros: 6
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8 F; M& n$ v! @1 t' g0 r Variable Value Reduced Cost
6 p7 V; Y4 Z- ~+ U Y 0.6451613 0.2550979E-070 {* N, A1 G3 ]' U/ F' _ ~
B 14.00000 0.000000! p0 |- p9 O8 v( J7 I
X 0.7580645 -0.6827543E-07. R$ M/ j! S6 Y5 R! ^1 c- e( E# v
A 16.00000 0.0000002 N* q* h: x5 m: I9 e
C 12.00000 0.0000002 K+ @* v i) V) T3 B1 v
Z 0.3870968 0.1606168E-088 d" _& c* k2 R8 f$ ~
q7 E4 G* f2 ~1 `, G9 \- i
Row Slack or Surplus Dual Price( {, K( J; H9 s3 ]
1 148.6452 -1.000000
2 g2 R5 v7 @5 q7 p' J+ U) }" j 2 0.000000 -11.38837' `+ I: m8 U' f n! Q
3 0.000000 4.794851$ M3 s, [2 @- G0 F* l
4 0.000000 -15.18434
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