Kode atau Jenis Produk = 210 mm x 30 m Kertas Profax Metode Regresi Metode Single Exponential Smoothing

Lampiran 2 PENENTUAN METODE PERAMALAN TERBAIK 1. Perhitungan Metode-metode Peramalan Stasioner

1.1 Kode atau Jenis Produk = 210 mm x 30 m Kertas Profax

1000 2000 3000 4000 5000 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 Periode bulan P e rm in ta a n u n it Gambar L2.1 Plot data permintaan yang lalu untuk item 210 mm x 30 m Contoh Perhitungan :

a. Metode Regresi

Konstan Tabel L2.1 Peramalan metode regresi konstan item 210 mm x 30 m t dt dt dt - dt dt - dt 2 1 2464 3084,71 -620,71 385280,9 2 3200 3084,71 115,29 13291,784 3 4200 3084,71 1115,29 1243871,8 4 2800 3084,71 -284,71 81059,784 5 2400 3084,71 -684,71 468827,78 6 3604 3084,71 519,29 269662,1 7 2854 3084,71 -230,71 53227,104 8 2812 3084,71 -272,71 74370,744 9 2214 3084,71 -870,71 758135,9 10 2478 3084,71 -606,71 368097,02 11 3040 3084,71 -44,71 1998,9841 12 3364 3084,71 279,29 78002,904 13 3458 3084,71 373,29 139345,42 14 2000 3084,71 -1084,71 1176595,8 15 3364 3084,71 279,29 78002,904 16 3485 3084,71 400,29 160232,08 17 3157 3084,71 72,29 5225,8441 18 2285 3084,71 -799,71 639536,08 19 3578 3084,71 493,29 243335,02 20 3200 3084,71 115,29 13291,784 Lampiran 2 Tabel L2.1 Peramalan metode regresi konstan item 210 mm x 30 m lanjutan t dt dt dt - dt dt - dt 2 21 3400 3084,71 315,29 99407,784 22 3628 3084,71 543,29 295164,02 23 3200 3084,71 115,29 13291,784 24 3848 3084,71 763,29 582611,62 TOTAL 7241867 MSE 301744,46 Perhitungan : 71 , 3084 24 74033 24 3848 2285 ... 3200 2464 1 = = + + + + = = ∑ = n dt dt n t dt – dt’ = d 1 – d 1 ’ = 2464 – 3084,71 = -620,71 dt – dt’ 2 = d 1 – d 1 ’ 2 = -620,71 2 = 385280,9 46 , 301744 24 7241867 1 2 = = − = ∑ = n d d MSE n t t t

b. Metode Single Exponential Smoothing

Tabel L2.2 Peramalan metode single exponential smoothing item 210 mm x 30 m t dt dt dt - dt dt - dt 2 1 2464 - - - 2 3200 2464 736 541696 3 4200 2611,2 1588,8 2524285,4 4 2800 2928,96 -128,96 16630,682 5 2400 2903,168 -503,168 253178,04 6 3604 2802,5344 801,4656 642347,11 7 2854 2962,8275 -108,8275 11843,429 8 2812 2941,062 -129,062 16657,004 9 2214 2915,2496 -701,2496 491751,02 10 2478 2774,9997 -296,9997 88208,816 11 3040 2715,5998 324,40025 105235,52 12 3364 2780,4798 583,5202 340495,82 13 3458 2897,1838 560,81616 314514,76 14 2000 3009,3471 -1009,347 1018781,5 15 3364 2807,4777 556,52234 309717,12 16 3485 2918,7821 566,21787 320602,68 17 3157 3032,0257 124,9743 15618,575 18 2285 3057,0206 -772,0206 596015,75 19 3578 2902,6164 675,38355 456142,94 20 3200 3037,6932 162,30684 26343,511 Lampiran 2 Tabel L2.2 Peramalan metode single exponential smoothing item 210 mm x 30 m lanjutan t dt dt dt - dt dt - dt 2 21 3400 3070,1545 329,84547 108798,04 22 3628 3136,1236 491,87638 241942,37 23 3200 3234,4989 -34,4989 1190,1739 24 3848 3227,5991 620,40088 384897,25 25 - 3351,6793 - - TOTAL 8826893,6 MSE 383777,98 Perhitungan : Inisialisasi : 2 , = α d 1 ’ = d 1 1 1 . 1 . − − − + = t t d d dt α α d 1 ’ = 0,2.do + 1-0,2.do’ = - tidak ada, karena do dan do’ tidak diketahui d 2 ’ = 0,2.d 1 + 1-0,2.d 1 ’ = 0,2.2464 + 0,8.2464 = 2464 d 3 ’ = 0,2.d 2 + 1-0,2.d 2 ’ = 0,2.3200 + 0,8.2464 = 2611,2 dt – dt’ = d 2 – d 2 ’ = 3200 – 2464 = 736 dt – dt’ 2 = d 2 – d 2 ’ 2 = 736 2 = 541696 98 , 383777 23 6 , 8826893 1 2 = = − = ∑ = n d d MSE n t t t

c. Metode Single Moving Average