* Scotteaed Diagramme Hethod There is "Inverse srelation between scatterhen of diagram and Degree of Correlation"
+ Vegues By 100
25 Singulandthece
o CPA of t
STATiostics
Mal
Correlation Relation In the variation of thMean(R)
Jedinect
Coefficient of Coxeption Conception
Combined Hean (Xi)
Median Control valid value 3
2c-m.ing
Direction tve relation & Ve
Quarttle Relations A
Dede 70
Standard Error+ 1-82
Probable Error SEE)
Range in Corelation Limits of Correlation
+PE (Upper Limit)
Determinatee
6PE
-PE (lower line)
Percantile ilgi Ps. Spa! toum
100 Kelation in mean, medion k mode
Z(male) 3 median - 2mean
Range Deviation Methadits Coefficient L-S LIS x 100
RD-S 2
S-Smaller
+Quartile Deviation by -
Coufficient
2 Mean Deviation
Non-Determination 1-
the Corfficient MDX 100
Franked Differential Method (K)-1-
Ellenation-
N Standard Deviation SD()
HD EDR DRX-X
its Coefficient
Relation in RD,SD, HD,SD. ORD-2SD HDSD
90-SD
Standard Deviation of Natural Nes (-1)
Method of Karl-Hearson (31)-Covariantes)
Cor(ay)
*Kagression lines Yon X Xony(x-2)-bmy(-7) (۲-۶) - byx (x-x)
brybye (Regmessio Coefficient Rules of 1) Both by and byn must have some sigo Regression Both boys byn Can't exceed 1
Rule
+unchinge
Hean of Natural No's AL 2
uncharg
Combined Standard Deviation VIANIE N
di X-X
Harmonic Hean No. of tened (Speed)
Geometric Hean of Regression Regresion and must (2) bay by have fa dian
Arith meltic Hean
Sum (Sinkin
Creometric HeanG
AMYGNY HM
Sam of Resi Proca
GAH
Harmonic Hean
Combined Hornenic Mean
Standand Deviation SD() = x²-
Moments
Mange in Scale
bxy
Change in origin OP 62(b)
γκ 1-6[20²+(m²)+(m²)
with repeatiten
NCN-1
2x Density function:
M-Mean Ha= Variance M3-4-336
using Frequency
1x1x-MODE /Rectangulan Hietani)(2)
Symmetrical X-Z-median
Not Symbal