Kalkulator deviasi standar |
Result: | |
Kalkulator deviasi standar untuk menghitung ukuran umum dari penyebaran kumpulan data, itu adalah analisis data. Kalkulator dapat memberi Anda nomor input, rata-rata, deviasi standar (SD), deviasi standar populasi (PSD), Varians (SD), Varians (PSD) dari nilai input data yang diberikan.
Misalnya, ketika diberi set data 5,20,40,80,100 i>, hasilnya akan:
Total input (n) = (5,20,40,80,100)
Total input (n) = 5
Rata-rata (xm) = (x1 + x2 + x3 ... xn) / n
Berarti (xm) = 245/5
Berarti (xm) = 49
-------------------------------------------
Sd =
SQRT (1 / (N-1) * ((x1-xm) ^ 2 + (x2-xm) ^ 2 + .. + (xn-xm) ^ 2))
= SQRT (1 / (5-1) ((5-49) ^ 2 + (20-49) ^ 2 + (40-49) ^ 2 + (80-49) ^ 2 + (100-49) ^ 2 ))
= SQRT (1/4 ((- 44) ^ 2 + (- 29) ^ 2 + (- 9) ^ 2 + (31) ^ 2 + (51)))
= SQRT (1/4 ((1936) + (841) + (81) + (961) + (2601)))
= SQRT (1605)
= 40.0625.
Varians = sd ^ 2
Varians = 40.0625 ^ 2
Varians = 1605.
-------------------------------------------
Psd =
sqrt (1 / (n) * ((x1-xm) ^ 2 + (x2-xm) ^ 2 + .. + (xn-xm) ^ 2))
= SQRT (1 / (5) ((5-49) ^ 2 + (20-49) ^ 2 + (40-49) ^ 2 + (80-49) ^ 2 + (100-49) ^ 2))
= SQRT (1/5 ((- 44) ^ 2 + (- 29) ^ 2 + (- 9) ^ 2 + (31) ^ 2 + (51))
= SQRT (1/5 ((1936) + (841) + (81) + (961) + (2601)))
= SQRT (1284)
= 35.8329.
Varians = sd ^ 2
Varians = 35.8329 ^ 2
Varians = 1284.
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