Alternatif
|
Kriteria
|
|||
C1
|
C2
|
C3
|
C4
|
|
Aldyan
|
2
|
2
|
3
|
1
|
Hendro
|
3
|
4
|
1
|
2
|
Joko
|
2
|
5
|
1
|
2
|
Doni
|
2
|
3
|
2
|
2
|
Dono
|
3
|
4
|
4
|
2
|
Kasino
|
2
|
3
|
2
|
2
|
Susanto
|
1
|
5
|
5
|
1
|
Bobot W : [4
5 4 3]
1)
X1= 5,91608 X2=
7,681146
R11= 0,338062 R12=
0,130189
R21= 0,507093 R22=
0,390567
R31= 0,338062 R32=
0,520756
R41= 0,338062 R42=
0,260378
R51= 0,507093 R52=
0,390567
R61= 0,338062 R62=
0,260378
R71= 0,169031 R72=
0,520756
X3= 7,745967 X4=
4,690416
R13= 0,387298 R14=
0,213201
R23= 0,129099 R24=
0,426401
R33= 0,129099 R34=
0,426401
R43= 0,258199 R44=
0,426401
R53= 0,516398 R54=
0,426401
R63= 0,258199 R64=
0,426401
R73= 0,645497 R74=
0,213201
0,338062 0,130189 0,387298 0,213201
0,507093 0,390567 0,129099 0,426401
0,338062 0,520756 0,129099 0,426401
Matrik
R 0,338062 0,260378 0,258199 0,426401
0,507093 0,390567 0,516398 0,426401
0,338062 0,260378 0,258199 0,426401
0,169031 0,520756 0,645497 0,213201
2). Y11= 1,352247 Y12= 0,650945 Y13= 1,549193 Y14= 0,639602
Y21= 2,02837 Y22= 1,952834 Y23= 0,516398 Y24= 1,279204
Y31= 1,352247 Y32= 2,603778 Y33= 0,516398 Y34= 1,279204
Y41= 1,352247 Y42= 1,301889
Y43= 1,032796 Y44=
1,279204
Y51= 2,02837 Y52= 1,952834 Y53= 2,065591 Y54= 1,279204
Y61= 1,352247 Y62= 1,301889 Y63= 1,032796 Y64=
1,279204
Y71= 0,676123 Y72= 2,603778 Y73= 2,581989 Y74=
0,639602
1,352247 0,650945 1,549193 0,639602
2,02837 1,952834 0,516398 1,279204
1,352247 2,603778 0,516398 1,279204
MatrMatriks Y= 1,352247 1,301889 1,032796 1,279204
2,02837 1,952834 2,065591 1,279204
1,352247 1,301889 1,032796 1,279204
0,676123 2,603778 2,581989 0,639602
3). Y1+
= 2,02837
Y2+
= 0,650945
Y3+
= 0,516398
Y4+
= 1,279204
A+
= [ 2,02837; 0,650945; 0,516398; 1,279204 ]
Y1-
= 0,676123
Y2-
= 2,603778
Y3-
= 2,581989
Y4-
= 0,639602
A-
= [ 0,676123; 2,603778; 2,581989; 0,639602 ]
4). D1+
= 1,390288 D1- = 2,310275
D2+
= 1,301889 D2- = 2,63212
D3+
= 2,066568 D3- = 2,26591
D4+
= 1,071232 D4- = 2,227364
D5+
= 2,02359 D5- = 1,711157
D6+
= 1,071232 D6- = 2,227364
D7+
= 3,212147 D7- = 0
5). Vi = Di-
/ Di- + Di+
V1=
2,310275 / (2,310275 + 1,390288) = 0,624304
V2= 2,63212 / (2,63212 +
1,301889) = 0,669068
V3= 2,26591 / (2,26591 +
2,066568) = 0,52297
V4= 2,227364 / (2,227364 +
1,071232) = 0,675246
V5= 1,711157 / (1,711157 +
2,02359) = 0,458172
V6= 2,227364 / (2,227364 +
1,071232) = 0,675246
V7= 0
Jadi dapat di simpulkan bahwa dari kasus di atas dengan perhitunggan metode TOPSIS
bahwa yang mendapatkan bantuan langsung tunai dari pemerintah karena memiliki
nilai terbaik adalah V4 (DONI) dan V6 (KASINO).
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