Metodologi

Tabel F

Jawaban singkat

F tabel adalah nilai kritis distribusi F untuk ANOVA dan uji F simultan dalam regresi. Cari pada kolom df1 (pembilang) dan baris df2 (penyebut). Untuk regresi dengan 100 responden dan 3 variabel bebas (df1 = 3, df2 = 96) pada α = 0,05, F tabel = 2,70.

Diperbarui 11 Oktober 2026Tim MetodologiAngka dicocokkan dengan R
Daftar isi
  1. Apa itu F tabel?
  2. Menentukan df1 dan df2
  3. Cara membaca tabel F
  4. Tabel F lengkap
  5. Pertanyaan umum
Alat · Tabel FDicocokkan dengan R

Regresi: df1 = k, df2 = n − k − 1 · ANOVA: df1 = jumlah kelompok − 1, df2 = N − jumlah kelompok

Taraf signifikansi (α)

F tabel

2,6994

2,70
Daerah penolakan H₀ diarsir kuning

Untuk df1 = 3, df2 = 96, dan α = 0,05, nilai F tabel adalah 2,6994. H₀ ditolak jika F hitung > 2,6994.

Laporkan kesalahan

Apa itu F tabel?

F tabel adalah nilai kritis distribusi F, yaitu perbandingan dua varians. Di skripsi, F tabel dipakai untuk:

  • Uji F simultan regresi: apakah semua variabel bebas secara bersama-sama berpengaruh terhadap variabel terikat.
  • ANOVA: apakah ada perbedaan rata-rata di antara tiga kelompok atau lebih.
  • Uji linearitas (deviation from linearity) dan beberapa uji homogenitas.

H₀ ditolak bila Fhitung>FtabelF_{hitung} > F_{tabel}.

Menentukan df1 dan df2

Analisisdf1 (pembilang)df2 (penyebut)
Uji F simultan regresikkn−k−1n - k - 1
ANOVA satu arahjumlah kelompok − 1NN − jumlah kelompok

kk = jumlah variabel bebas, nn atau NN = jumlah seluruh data.

Cara membaca tabel F

  1. Hitung df1 dan df2 sesuai jenis analisis.
  2. Pilih tabel sesuai α. Halaman ini menyediakan tabel α = 0,05 dan α = 0,01. Untuk α lain, gunakan kalkulator.
  3. Cari kolom df1 dan baris df2. Nilai di pertemuannya adalah F tabel.
  4. Bandingkan: H₀ ditolak bila Fhitung>FtabelF_{hitung} > F_{tabel}.

Contoh: ANOVA satu arah

Peneliti membandingkan rata-rata nilai dari 3 kelas yang memakai metode belajar berbeda, dengan total 60 siswa.

  • df1=3−1=2df_1 = 3 - 1 = 2 dan df2=60−3=57df_2 = 60 - 3 = 57. Pada α=0,05\alpha = 0{,}05, Ftabel=3,159F_{tabel} = 3{,}159.
  • Hasil ANOVA: Fhitung=4,87F_{hitung} = 4{,}87. Karena 4,87>3,1594{,}87 > 3{,}159, ada perbedaan rata-rata yang signifikan di antara ketiga kelas.
  • Langkah berikutnya: uji lanjut (post hoc), misalnya Tukey, untuk melihat kelas mana yang berbeda.

Tabel F lengkap

Kolom: df1 1–30. Baris: df2 1–1000. Untuk df di luar tabel, gunakan kalkulator di atas.

Tabel F untuk α = 0,05. Kolom: df1 (pembilang). Baris: df2 (penyebut).Geser tabel ke samping untuk melihat semua kolom.
df21234567891012152030
1161,45199,50215,71224,58230,16233,99236,77238,88240,54241,88243,91245,95248,01250,10
218,5119,0019,1619,2519,3019,3319,3519,3719,3819,4019,4119,4319,4519,46
310,139,559,289,129,018,948,898,858,818,798,748,708,668,62
47,716,946,596,396,266,166,096,046,005,965,915,865,805,75
56,615,795,415,195,054,954,884,824,774,744,684,624,564,50
65,995,144,764,534,394,284,214,154,104,064,003,943,873,81
75,594,744,354,123,973,873,793,733,683,643,573,513,443,38
85,324,464,073,843,693,583,503,443,393,353,283,223,153,08
95,124,263,863,633,483,373,293,233,183,143,073,012,942,86
104,964,103,713,483,333,223,143,073,022,982,912,852,772,70
114,843,983,593,363,203,093,012,952,902,852,792,722,652,57
124,753,893,493,263,113,002,912,852,802,752,692,622,542,47
134,673,813,413,183,032,922,832,772,712,672,602,532,462,38
144,603,743,343,112,962,852,762,702,652,602,532,462,392,31
154,543,683,293,062,902,792,712,642,592,542,482,402,332,25
164,493,633,243,012,852,742,662,592,542,492,422,352,282,19
174,453,593,202,962,812,702,612,552,492,452,382,312,232,15
184,413,553,162,932,772,662,582,512,462,412,342,272,192,11
194,383,523,132,902,742,632,542,482,422,382,312,232,162,07
204,353,493,102,872,712,602,512,452,392,352,282,202,122,04
214,323,473,072,842,682,572,492,422,372,322,252,182,102,01
224,303,443,052,822,662,552,462,402,342,302,232,152,071,98
234,283,423,032,802,642,532,442,372,322,272,202,132,051,96
244,263,403,012,782,622,512,422,362,302,252,182,112,031,94
254,243,392,992,762,602,492,402,342,282,242,162,092,011,92
264,233,372,982,742,592,472,392,322,272,222,152,071,991,90
274,213,352,962,732,572,462,372,312,252,202,132,061,971,88
284,203,342,952,712,562,452,362,292,242,192,122,041,961,87
294,183,332,932,702,552,432,352,282,222,182,102,031,941,85
304,173,322,922,692,532,422,332,272,212,162,092,011,931,84
314,163,302,912,682,522,412,322,252,202,152,082,001,921,83
324,153,292,902,672,512,402,312,242,192,142,071,991,911,82
334,143,282,892,662,502,392,302,232,182,132,061,981,901,81
344,133,282,882,652,492,382,292,232,172,122,051,971,891,80
354,123,272,872,642,492,372,292,222,162,112,041,961,881,79
364,113,262,872,632,482,362,282,212,152,112,031,951,871,78
374,113,252,862,632,472,362,272,202,142,102,021,951,861,77
384,103,242,852,622,462,352,262,192,142,092,021,941,851,76
394,093,242,852,612,462,342,262,192,132,082,011,931,851,75
404,083,232,842,612,452,342,252,182,122,082,001,921,841,74
414,083,232,832,602,442,332,242,172,122,072,001,921,831,74
424,073,222,832,592,442,322,242,172,112,061,991,911,831,73
434,073,212,822,592,432,322,232,162,112,061,991,911,821,72
444,063,212,822,582,432,312,232,162,102,051,981,901,811,72
454,063,202,812,582,422,312,222,152,102,051,971,891,811,71
464,053,202,812,572,422,302,222,152,092,041,971,891,801,71
474,053,202,802,572,412,302,212,142,092,041,961,881,801,70
484,043,192,802,572,412,292,212,142,082,031,961,881,791,70
494,043,192,792,562,402,292,202,132,082,031,961,881,791,69
504,033,182,792,562,402,292,202,132,072,031,951,871,781,69
514,033,182,792,552,402,282,202,132,072,021,951,871,781,68
524,033,182,782,552,392,282,192,122,072,021,941,861,781,68
534,023,172,782,552,392,282,192,122,062,011,941,861,771,67
544,023,172,782,542,392,272,182,122,062,011,941,861,771,67
554,023,162,772,542,382,272,182,112,062,011,931,851,761,67
564,013,162,772,542,382,272,182,112,052,001,931,851,761,66
574,013,162,772,532,382,262,182,112,052,001,931,851,761,66
584,013,162,762,532,372,262,172,102,052,001,921,841,751,66
594,003,152,762,532,372,262,172,102,042,001,921,841,751,65
604,003,152,762,532,372,252,172,102,041,991,921,841,751,65
614,003,152,762,522,372,252,162,092,041,991,911,831,751,65
624,003,152,752,522,362,252,162,092,031,991,911,831,741,64
633,993,142,752,522,362,252,162,092,031,981,911,831,741,64
643,993,142,752,522,362,242,162,092,031,981,911,831,741,64
653,993,142,752,512,362,242,152,082,031,981,901,821,731,63
663,993,142,742,512,352,242,152,082,031,981,901,821,731,63
673,983,132,742,512,352,242,152,082,021,981,901,821,731,63
683,983,132,742,512,352,242,152,082,021,971,901,821,731,63
693,983,132,742,502,352,232,152,082,021,971,901,811,721,62
703,983,132,742,502,352,232,142,072,021,971,891,811,721,62
713,983,132,732,502,342,232,142,072,011,971,891,811,721,62
723,973,122,732,502,342,232,142,072,011,961,891,811,721,62
733,973,122,732,502,342,232,142,072,011,961,891,811,721,62
743,973,122,732,502,342,222,142,072,011,961,891,801,711,61
753,973,122,732,492,342,222,132,062,011,961,881,801,711,61
763,973,122,722,492,332,222,132,062,011,961,881,801,711,61
773,973,122,722,492,332,222,132,062,001,961,881,801,711,61
783,963,112,722,492,332,222,132,062,001,951,881,801,711,61
793,963,112,722,492,332,222,132,062,001,951,881,791,701,60
803,963,112,722,492,332,212,132,062,001,951,881,791,701,60
813,963,112,722,482,332,212,122,052,001,951,871,791,701,60
823,963,112,722,482,332,212,122,052,001,951,871,791,701,60
833,963,112,712,482,322,212,122,051,991,951,871,791,701,60
843,953,112,712,482,322,212,122,051,991,951,871,791,701,59
853,953,102,712,482,322,212,122,051,991,941,871,791,701,59
863,953,102,712,482,322,212,122,051,991,941,871,781,691,59
873,953,102,712,482,322,202,122,051,991,941,871,781,691,59
883,953,102,712,482,322,202,122,051,991,941,861,781,691,59
893,953,102,712,472,322,202,112,041,991,941,861,781,691,59
903,953,102,712,472,322,202,112,041,991,941,861,781,691,59
913,953,102,702,472,312,202,112,041,981,941,861,781,691,58
923,943,102,702,472,312,202,112,041,981,941,861,781,691,58
933,943,092,702,472,312,202,112,041,981,931,861,781,681,58
943,943,092,702,472,312,202,112,041,981,931,861,771,681,58
953,943,092,702,472,312,202,112,041,981,931,861,771,681,58
963,943,092,702,472,312,192,112,041,981,931,851,771,681,58
973,943,092,702,472,312,192,112,041,981,931,851,771,681,58
983,943,092,702,462,312,192,102,031,981,931,851,771,681,58
993,943,092,702,462,312,192,102,031,981,931,851,771,681,57
1003,943,092,702,462,312,192,102,031,971,931,851,771,681,57
1203,923,072,682,452,292,182,092,021,961,911,831,751,661,55
1503,903,062,662,432,272,162,072,001,941,891,821,731,641,54
2003,893,042,652,422,262,142,061,981,931,881,801,721,621,52
3003,873,032,632,402,242,132,041,971,911,861,781,701,611,50
5003,863,012,622,392,232,122,031,961,901,851,771,691,591,48
10003,853,002,612,382,222,112,021,951,891,841,761,681,581,47
Tabel F untuk α = 0,01. Kolom: df1 (pembilang). Baris: df2 (penyebut).Geser tabel ke samping untuk melihat semua kolom.
df21234567891012152030
14052,184999,505403,355624,585763,655858,995928,365981,076022,476055,856106,326157,286208,736260,65
298,5099,0099,1799,2599,3099,3399,3699,3799,3999,4099,4299,4399,4599,47
334,1230,8229,4628,7128,2427,9127,6727,4927,3527,2327,0526,8726,6926,50
421,2018,0016,6915,9815,5215,2114,9814,8014,6614,5514,3714,2014,0213,84
516,2613,2712,0611,3910,9710,6710,4610,2910,1610,059,899,729,559,38
613,7510,929,789,158,758,478,268,107,987,877,727,567,407,23
712,259,558,457,857,467,196,996,846,726,626,476,316,165,99
811,268,657,597,016,636,376,186,035,915,815,675,525,365,20
910,568,026,996,426,065,805,615,475,355,265,114,964,814,65
1010,047,566,555,995,645,395,205,064,944,854,714,564,414,25
119,657,216,225,675,325,074,894,744,634,544,404,254,103,94
129,336,935,955,415,064,824,644,504,394,304,164,013,863,70
139,076,705,745,214,864,624,444,304,194,103,963,823,663,51
148,866,515,565,044,694,464,284,144,033,943,803,663,513,35
158,686,365,424,894,564,324,144,003,893,803,673,523,373,21
168,536,235,294,774,444,204,033,893,783,693,553,413,263,10
178,406,115,184,674,344,103,933,793,683,593,463,313,163,00
188,296,015,094,584,254,013,843,713,603,513,373,233,082,92
198,185,935,014,504,173,943,773,633,523,433,303,153,002,84
208,105,854,944,434,103,873,703,563,463,373,233,092,942,78
218,025,784,874,374,043,813,643,513,403,313,173,032,882,72
227,955,724,824,313,993,763,593,453,353,263,122,982,832,67
237,885,664,764,263,943,713,543,413,303,213,072,932,782,62
247,825,614,724,223,903,673,503,363,263,173,032,892,742,58
257,775,574,684,183,853,633,463,323,223,132,992,852,702,54
267,725,534,644,143,823,593,423,293,183,092,962,812,662,50
277,685,494,604,113,783,563,393,263,153,062,932,782,632,47
287,645,454,574,073,753,533,363,233,123,032,902,752,602,44
297,605,424,544,043,733,503,333,203,093,002,872,732,572,41
307,565,394,514,023,703,473,303,173,072,982,842,702,552,39
317,535,364,483,993,673,453,283,153,042,962,822,682,522,36
327,505,344,463,973,653,433,263,133,022,932,802,652,502,34
337,475,314,443,953,633,413,243,113,002,912,782,632,482,32
347,445,294,423,933,613,393,223,092,982,892,762,612,462,30
357,425,274,403,913,593,373,203,072,962,882,742,602,442,28
367,405,254,383,893,573,353,183,052,952,862,722,582,432,26
377,375,234,363,873,563,333,173,042,932,842,712,562,412,25
387,355,214,343,863,543,323,153,022,922,832,692,552,402,23
397,335,194,333,843,533,303,143,012,902,812,682,542,382,22
407,315,184,313,833,513,293,122,992,892,802,662,522,372,20
417,305,164,303,813,503,283,112,982,872,792,652,512,362,19
427,285,154,293,803,493,273,102,972,862,782,642,502,342,18
437,265,144,273,793,483,253,092,962,852,762,632,492,332,17
447,255,124,263,783,473,243,082,952,842,752,622,472,322,15
457,235,114,253,773,453,233,072,942,832,742,612,462,312,14
467,225,104,243,763,443,223,062,932,822,732,602,452,302,13
477,215,094,233,753,433,213,052,922,812,722,592,442,292,12
487,195,084,223,743,433,203,042,912,802,712,582,442,282,12
497,185,074,213,733,423,193,032,902,792,712,572,432,272,11
507,175,064,203,723,413,193,022,892,782,702,562,422,272,10
517,165,054,193,713,403,183,012,882,782,692,552,412,262,09
527,155,044,183,703,393,173,002,872,772,682,552,402,252,08
537,145,034,173,703,383,163,002,872,762,682,542,402,242,07
547,135,024,173,693,383,162,992,862,762,672,532,392,242,07
557,125,014,163,683,373,152,982,852,752,662,532,382,232,06
567,115,014,153,673,363,142,982,852,742,662,522,382,222,05
577,105,004,153,673,363,142,972,842,742,652,512,372,222,05
587,094,994,143,663,353,132,962,832,732,642,512,362,212,04
597,084,984,133,653,343,122,962,832,722,642,502,362,202,03
607,084,984,133,653,343,122,952,822,722,632,502,352,202,03
617,074,974,123,643,333,112,952,822,712,632,492,352,192,02
627,064,964,113,643,333,112,942,812,712,622,492,342,192,02
637,064,964,113,633,323,102,942,812,702,622,482,342,182,01
647,054,954,103,633,323,102,932,802,702,612,482,332,182,01
657,044,954,103,623,313,092,932,802,692,612,472,332,172,00
667,044,944,093,623,313,092,922,792,692,602,472,322,172,00
677,034,944,093,613,303,082,922,792,682,602,462,322,161,99
687,024,934,083,613,303,082,912,782,682,592,462,312,161,99
697,024,934,083,603,293,082,912,782,682,592,452,312,151,98
707,014,924,073,603,293,072,912,782,672,592,452,312,151,98
717,014,924,073,603,293,072,902,772,672,582,452,302,151,98
727,004,914,073,593,283,062,902,772,662,582,442,302,141,97
737,004,914,063,593,283,062,892,772,662,572,442,292,141,97
746,994,904,063,583,283,062,892,762,662,572,432,292,141,96
756,994,904,053,583,273,052,892,762,652,572,432,292,131,96
766,984,904,053,583,273,052,882,752,652,562,432,282,131,96
776,984,894,053,573,263,052,882,752,652,562,422,282,121,95
786,974,894,043,573,263,042,882,752,642,562,422,282,121,95
796,974,884,043,573,263,042,872,752,642,552,422,272,121,95
806,964,884,043,563,263,042,872,742,642,552,422,272,121,94
816,964,884,033,563,253,032,872,742,632,552,412,272,111,94
826,954,874,033,563,253,032,872,742,632,542,412,272,111,94
836,954,874,033,553,253,032,862,732,632,542,412,262,111,93
846,954,874,023,553,243,022,862,732,632,542,402,262,101,93
856,944,864,023,553,243,022,862,732,622,542,402,262,101,93
866,944,864,023,553,243,022,852,732,622,532,402,252,101,93
876,944,864,023,543,243,022,852,722,622,532,402,252,101,92
886,934,854,013,543,233,012,852,722,622,532,392,252,091,92
896,934,854,013,543,233,012,852,722,612,532,392,252,091,92
906,934,854,013,533,233,012,842,722,612,522,392,242,091,92
916,924,854,003,533,233,012,842,712,612,522,392,242,091,91
926,924,844,003,533,223,002,842,712,612,522,382,242,081,91
936,924,844,003,533,223,002,842,712,602,522,382,242,081,91
946,914,844,003,533,223,002,842,712,602,522,382,242,081,91
956,914,843,993,523,223,002,832,702,602,512,382,232,081,90
966,914,833,993,523,213,002,832,702,602,512,382,232,071,90
976,904,833,993,523,212,992,832,702,602,512,372,232,071,90
986,904,833,993,523,212,992,832,702,592,512,372,232,071,90
996,904,833,993,513,212,992,832,702,592,512,372,222,071,90
1006,904,823,983,513,212,992,822,692,592,502,372,222,071,89
1206,854,793,953,483,172,962,792,662,562,472,342,192,031,86
1506,814,753,913,453,142,922,762,632,532,442,312,162,001,83
2006,764,713,883,413,112,892,732,602,502,412,272,131,971,79
3006,724,683,853,383,082,862,702,572,472,382,242,101,941,76
5006,694,653,823,363,052,842,682,552,442,362,222,071,921,74
10006,664,633,803,343,042,822,662,532,432,342,202,061,901,72

Pertanyaan umum

Bagaimana menentukan df1 dan df2 untuk uji F regresi?

df1 = k (jumlah variabel bebas) dan df2 = n − k − 1. Contohnya, 100 responden dan 3 variabel bebas menghasilkan df1 = 3 dan df2 = 96, sehingga F tabel pada α = 0,05 adalah 2,6994.

Bagaimana menentukan df untuk ANOVA satu arah?

df1 = jumlah kelompok − 1 dan df2 = jumlah seluruh data − jumlah kelompok. Untuk 3 kelompok dengan total 60 siswa, df1 = 2 dan df2 = 57, sehingga F tabel pada α = 0,05 adalah 3,1588.

Bagaimana mencari F tabel di Excel?

Gunakan =F.INV.RT(alpha; df1; df2), misalnya =F.INV.RT(0,05; 3; 96) menghasilkan 2,6994.

Apakah uji F punya versi satu sisi dan dua sisi?

Untuk ANOVA dan uji simultan regresi, uji F selalu memakai ekor kanan saja, karena yang diuji adalah apakah variasi antar-kelompok atau variasi yang dijelaskan model cukup besar. Karena itu tabel F hanya punya satu jenis kolom α.

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