How to create a Negatively Skewed Distribution in Excel

peterlaw2003

New Member
Joined
Feb 22, 2021
Messages
2
Office Version
  1. 2010
Platform
  1. Windows
Hi Guys,

With the function (NORM.DIST), I was able to create a traditional bell shape with the data set below. But is there any function or way we could adjust the skewness of the distribution, such that it transforms into a negatively/positively skewed distribution, please?

Thank you so much

(Normal Distribution) (Negatively Skewed Distribution)
1614000611201.png
-->
1614000866357.png


Sample1
Score80
STDEV7
Expected NumberProbability
30=NORM.DIST($A5,B$42,B$43,0)
31=NORM.DIST($A6,B$42,B$43,0)
32=NORM.DIST($A7,B$42,B$43,0)
33=NORM.DIST($A8,B$42,B$43,0)
34=NORM.DIST($A9,B$42,B$43,0)
35=NORM.DIST($A10,B$42,B$43,0)
36=NORM.DIST($A11,B$42,B$43,0)
37=NORM.DIST($A12,B$42,B$43,0)
38=NORM.DIST($A13,B$42,B$43,0)
39=NORM.DIST($A14,B$42,B$43,0)
40=NORM.DIST($A15,B$42,B$43,0)
41=NORM.DIST($A16,B$42,B$43,0)
42=NORM.DIST($A17,B$42,B$43,0)
43=NORM.DIST($A18,B$42,B$43,0)
44=NORM.DIST($A19,B$42,B$43,0)
45=NORM.DIST($A20,B$42,B$43,0)
46=NORM.DIST($A21,B$42,B$43,0)
47=NORM.DIST($A22,B$42,B$43,0)
48=NORM.DIST($A23,B$42,B$43,0)
49=NORM.DIST($A24,B$42,B$43,0)
50=NORM.DIST($A25,B$42,B$43,0)
51=NORM.DIST($A26,B$42,B$43,0)
52=NORM.DIST($A27,B$42,B$43,0)
53=NORM.DIST($A28,B$42,B$43,0)
54=NORM.DIST($A29,B$42,B$43,0)
55=NORM.DIST($A30,B$42,B$43,0)
56=NORM.DIST($A31,B$42,B$43,0)
57=NORM.DIST($A32,B$42,B$43,0)
58=NORM.DIST($A33,B$42,B$43,0)
59=NORM.DIST($A34,B$42,B$43,0)
60=NORM.DIST($A35,B$42,B$43,0)
61=NORM.DIST($A36,B$42,B$43,0)
62=NORM.DIST($A37,B$42,B$43,0)
63=NORM.DIST($A38,B$42,B$43,0)
64=NORM.DIST($A39,B$42,B$43,0)
65=NORM.DIST($A40,B$42,B$43,0)
66=NORM.DIST($A41,B$42,B$43,0)
67=NORM.DIST($A42,B$42,B$43,0)
68=NORM.DIST($A43,B$42,B$43,0)
69=NORM.DIST($A44,B$42,B$43,0)
70=NORM.DIST($A45,B$42,B$43,0)
71=NORM.DIST($A46,B$42,B$43,0)
72=NORM.DIST($A47,B$42,B$43,0)
73=NORM.DIST($A48,B$42,B$43,0)
74=NORM.DIST($A49,B$42,B$43,0)
75=NORM.DIST($A50,B$42,B$43,0)
76=NORM.DIST($A51,B$42,B$43,0)
77=NORM.DIST($A52,B$42,B$43,0)
78=NORM.DIST($A53,B$42,B$43,0)
79=NORM.DIST($A54,B$42,B$43,0)
80=NORM.DIST($A55,B$42,B$43,0)
81=NORM.DIST($A56,B$42,B$43,0)
82=NORM.DIST($A57,B$42,B$43,0)
83=NORM.DIST($A58,B$42,B$43,0)
84=NORM.DIST($A59,B$42,B$43,0)
85=NORM.DIST($A60,B$42,B$43,0)
86=NORM.DIST($A61,B$42,B$43,0)
87=NORM.DIST($A62,B$42,B$43,0)
88=NORM.DIST($A63,B$42,B$43,0)
89=NORM.DIST($A64,B$42,B$43,0)
90=NORM.DIST($A65,B$42,B$43,0)
91=NORM.DIST($A66,B$42,B$43,0)
92=NORM.DIST($A67,B$42,B$43,0)
93=NORM.DIST($A68,B$42,B$43,0)
94=NORM.DIST($A69,B$42,B$43,0)
95=NORM.DIST($A70,B$42,B$43,0)
96=NORM.DIST($A71,B$42,B$43,0)
97=NORM.DIST($A72,B$42,B$43,0)
98=NORM.DIST($A73,B$42,B$43,0)
99=NORM.DIST($A74,B$42,B$43,0)
100=NORM.DIST($A75,B$42,B$43,0)
101=NORM.DIST($A76,B$42,B$43,0)
102=NORM.DIST($A77,B$42,B$43,0)
103=NORM.DIST($A78,B$42,B$43,0)
104=NORM.DIST($A79,B$42,B$43,0)
105=NORM.DIST($A80,B$42,B$43,0)
106=NORM.DIST($A81,B$42,B$43,0)
107=NORM.DIST($A82,B$42,B$43,0)
108=NORM.DIST($A83,B$42,B$43,0)
109=NORM.DIST($A84,B$42,B$43,0)
110=NORM.DIST($A85,B$42,B$43,0)
 

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From Skew normal distribution - Wikipedia:

B​
C​
D​
E​
2​
Mean
80​
3​
SD
7​
4​
Shape
4​
5​
6​
x
Normal
Skew-Normal
7​
58​
0.0004​
0.0000​
D7: =2 / SD * NORM.S.DIST((x - Mean) / SD, FALSE) * NORM.S.DIST(Shape * (x - Mean) / SD, TRUE)
8​
60​
0.0010​
0.0000​
9​
62​
0.0021​
0.0000​
10​
64​
0.0042​
0.0000​
11​
66​
0.0077​
0.0000​
12​
68​
0.0131​
0.0000​
13​
70​
0.0205​
0.0000​
14​
72​
0.0297​
0.0000​
15​
74​
0.0395​
0.0000​
16​
76​
0.0484​
0.0011​
17​
78​
0.0547​
0.0138​
18​
80​
0.0570​
0.0570​
19​
82​
0.0547​
0.0956​
20​
84​
0.0484​
0.0957​
21​
86​
0.0395​
0.0789​
22​
88​
0.0297​
0.0593​
23​
90​
0.0205​
0.0411​
24​
92​
0.0131​
0.0262​
25​
94​
0.0077​
0.0154​
26​
96​
0.0042​
0.0084​
27​
98​
0.0021​
0.0042​
28​
100​
0.0010​
0.0019​
 
Upvote 0
Solution
Hi many thanks for your help. Is it possible to add Kurtosis as well to your new distribution above?
 
Upvote 0

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