project , due date on March4 . How to Reports correct number of values (skipping zeros, negatives)?
and Reports failed input (non-numbers, overflow, infinity)?
(O) INFO 123 4 MLB Form_ Winte INFO 1234 MLB Form_ Winte|\\ \\ Course Hero ` INFO - 7156 Project 1.20 X| + V X > | file : / / / C : / Users / douha / Desktop / INFO - 7156% 20 P ro ject % 201 . 2019 . 02% 20 ( V1 . 1. 0 ) . pdf . . . 7 of 6| 0 + | file : / / / C : / Users / douha / Desktop / INFO - 7156% 20 P ro ject % 201 . 2019 . 02% 20 ( 1 1 . 1. 0 ) . pdf . . . 2 of 6 0 + ( ` ` - 2 ) 2) Standard deviation The square root of the variance . SN = \\N Z ( ` - 2 ) 2 Mode The most common value obtained in a set of observations . A data set is unimodal if only one value is more common than any other value . A data set is multimodal if there are multiple values that are equal vet more common than all Examples\\ other values . If all values occur with equal frequency , there is no mode . $ 5, 6, 6, 7, 7 , 7 , 8, 8 , 9 } has a single mode of ] occurring 3 times . $ 5, 6, 6 , 7, 7 , 8 , 8, 9 } has a multiple modes of 6 , 7 , and & occurring ? times . $ 5 , 6 , 7 , 8 , 9 } has no mode ." 1$5 , 5 , 6 , 6 , 7 , 7 , 8 , 8 , 9 , 9 } has no mode ( note : excel gets this wrong ) Newcomb - Benford's Law\\ \\In 1881 , Canadian- American Simon Newcomb notices that the earlier pages of logarithm books ( no calculators back then ) were much more worn than later pages . This led him to the discovery that many number sets will tend to begin with the digit " I " more than any other digit .* In 1938 , American Frank Benford fully develops Newcomb's observation into a mathematical law most commonly called Benford's Law .* The expected frequencies of the first digit is computed using the formula :" P ( d ) = log 10 ( 1 + = ] . where'd' is the digit.FOL INFO1234 MLB Form_Winte PDF INFO1234 MLB Form_Winte Course Hero DDD INFO-1156 Project 1.20 X + V X file:///C:/Users/douha/Desktop/INFO-1156%20Project%201.2019.02%20(v1.1.0).pdf . . . 2 of 6 | + 9 4 Fit to page Page view A Read aloud 17% Add notes pages. This led him to the discovery that many number sets will tend to begin with the digit "1 " more than any other digit. In 1938, American Frank Benford fully develops Newcomb's observation into a mathematical law most commonly called Benford's Law. The expected frequencies of the first digit is computed using the formula: P(d) = log10 ( 1 + 2), where 'd' is the digit. P(d) Relative size of P(d) 30.1% N 17.6% 3 12.5% A 9.7% LO 7.9% 6 6.7% 5.8% CO 5.1% CO 4.6% Raw frequency table A table listing the digit in the first column, and the count of data set values with the matching first digit in the second column F(d) Expected frequencies A list of the Benford Law expected frequencies P(d) = log1. ( 1 +2). Actual frequencies NB Variance A list of the frequencies A(d) = F(d)/N The mean of the squared differences of the ratio of actual frequencies to the expected frequencies. NBv2 iCO- -1)FOL INFO1234 MLB Form_Winte PDF INFO1234 MLB Form_Winte * Course Hero 20 INFO-1156 Project 1.20 X + V X file:///C:/Users/douha/Desktop/INFO-1156%20Project%201.2019.02%20(v1.1.0).pdf . . . 3 of 6 | - Fit to page Page view A Read aloud _ Add notes NB Deviation NBdev = VNBv NB relationship analysis The strength of the Newcomb-Benford relationship is determined by the value of the NB Deviation. 0 nbstats Newcomb-Benford Stats (v2 .0.0) , 02018-2019 Garth Santor EEEE Enter white-space separated real numbers . Terminate input with ^z 1.0 4.3 100 . 3 Zv
