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Statistika Berkelompok: Median & Modus

Froggy Jumps

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Latihan median & modus berkelompok

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Statistika Berkelompok: Median & Modus
 

Froggy Jumps

Statistika Berkelompok: Median & ModusOnline version

Latihan median & modus berkelompok

by Suriani Halawa
1

Suatu data berkelompok dengan kelas: 10-19, 20-29, 30-39. Frekuensi masing-masing kelas: 12, 25, 8. Tentukan median kelompoknya.

2

Dalam data berkelompok, jumlah frekuensi N = 45. Kelas median adalah 40-49 dengan h=10, frekuensi sebelum kelas median cf=18, f=12. Median = L + ((N/2 - cf)/f)*h. Nilai median adalah:

3

Data berkelompok memiliki kelas 0-9, 10-19, 20-29 dengan frekuensi 5, 15, 10. Hitung median kelas:

4

Kelas modus adalah 30-39 dengan frekuensi f1=22, f0=9 (kelas sebelumnya), f2=12 (kelas setelahnya). Panjang kelas h=10. Modus = L + (d1/(d1+d2))*h. Nilai modus adalah:

5

Jika kelas modus berkelompok dimulai pada L=25, f1=18, f0=6, f2=9, h=5, maka modusnya adalah:

6

Suatu kumpulan data berkelompok dengan kelas 0-4, 5-9, 10-14 memiliki frekuensi 4, 11, 5. Median berada di kelas:

7

Untuk data berkelompok, rumus median membutuhkan nilai: L, N, cf, f, dan h. Singkatan cf adalah:

8

Diberikan kelas 50-59 dengan L=50, N=60, cf=28, f=15, h=10. Median:

9

Frekuensi kelas tengah adalah 18, kelas sebelumnya 9, kelas setelahnya 21. Panjang kelas h=6. Modus = L + (d1/(d1+d2))*h dengan d1=9, d2=3. Nilai modus adalah:

10

Seorang peneliti mendapat data berkelompok dengan N=100, median berada di kelas ke-6. Jika cf sebelum kelas median = 42, f = 8, L = 60, h = 4, maka median adalah:

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