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Updated Sep 21, 2009 by Sameul.Haque

Factorial of 5

jQuery.factorial(5)

120



Combinations of 5 from 52 items

jQuery.combination(52,5)

2598960



Permutations of 5 from 52 items

jQuery.permutation(52,5)

311875200



Gamma function at .5

jQuery.gamma(.5)

1.7724538509055165



Round to fourth decimal place

jQuery.precision(3.14159,1e-3)

3.1412



Minimum value of an array

jQuery.minimum([1,2,3])

1



Maximum value of an array

jQuery.minimum([1,2,3])

3



Mean value of an array

jQuery.minimum([1,2,3])

2



Sum of an array

jQuery.minimum([1,2,3])

6



Mode of an array

jQuery.mode([1,2,2,3])

2



Median of an array

jQuery.median([1,2,3,6,9])

3



Quartiles of an array

jQuery.quartiles([1,2,3,6,9,3,1,2,5])

[1,3,5]



Variance of an array

jQuery.variance([1,2,3,6,9,3,1,2,5])

6.246913580246913



Mean deviation of an array

jQuery.meandev([1,2,3,6,9,3,1,2,5])

2.074074074074074



Standard deviation of an array

jQuery.stdev([1,2,3,6,9,3,1,2,5])

2.499382639822665



Covariance of two arrays

jQuery.covariance([1,2,3,6,9,3,1,2,5],[2,3,5,2,5,7,8,9,6])

-1.1234567901234567



Correlation coefficient of two arrays

jQuery.corr_coeff([1,2,3,6,9,3,1,2,5],[2,3,5,2,5,7,8,9,6])

-0.18780499704286396



Probability of (x<.5) of uniform distribution with parameters 0,2

jQuery.uniform(0,2,.5)

0.25



Probability of (x=2) of binomial distribution of 5 trials with probability 1/2

jQuery.binomial(5,1/2,2)

0.3125



Probability of (x<=2) of binomial distribution of 5 trials with probability 1/2

jQuery.binomialcdf(5,1/2,2)

0.5



Probability of exactly 1 success before 2nd failure of an event with probability 1/2

jQuery.negbin(2,1/2,1)

0.25



Probability of 1 success or less before 2nd failure of an event with probability 1/2

jQuery.negbincdf(2,1/2,1)

0.5



Probability that a variable following the gamma distribution with paramters k=2,t=1 is less than 2

jQuery.hypgeom(50,25,10,5)

0.27479755252772714



Probability of selecting 5 or less items of a type from 50 items in 10 trials if 25 items are of the type

jQuery.hypgeomcdf(50,25,10,5)

0.6373987762638635



Probability an exponentially distributed variable with parameter l=.5 is less than 2

jQuery.exponentialcdf(.5,2)

0.8646647167633873



Probability a possion variable with parameter l=2 is less than or equal 3

jQuery.poisson(2,3)

0.1804470443154836



Probability a possion variable with parameter l=2 is less than or equal 3

jQuery.poissoncdf(2,3)

0.8571234604985472



Probability a normal variable with mean 5 and standard deviation 2 is less than 9

jQuery.normcdf(4,2,9)

0.99379033467422014



Least squares function using data points from two arrays

jQuery.linear_reg_eq([7,3,8,3,2],[13,7,15,7,3])

function anonymous(x) { return 0.5416666666666666*x + -0.27500000000000036; }



Exponential least squares fit function using data points from two arrays

jQuery.exp_reg_eq([48,10,63,8,5],[7,3,8,3,2])

function anonymous(x) { return Math.exp(0.4171835379487424*x) * 2.4160060454307533; }



The zero of function f(x)=x^3-5 on the interval [0,5] to a precision of 1e-15 in 1000 iterations

jQuery.secantmethod(function f(x) {return x*x*x-5},0,5,1e-15,1000)

1.709975946676697



Approximate derivative of f(x)=x^3-5 at the point 2 using step size of 1e-3

jQuery.fivept(function (x){return x*x*x-5},2,1e-3)

11.99999999999912



Critical points of cos(x) on the interval 3,4

jQuery.fcrit(function (x){return Math.cos(x)}, 3,4)

3.14159265359



Numerical integral of sin(x^2) from 0,5 to 1e-15

jQuery.asr(function (x){return Math.sin(x*x)},0,5, 1e-15)

0.52791728116532

Comment by RobertLe...@gmail.com, Jun 16, 2010

This is a very interesting plugin, I may integrate it into jQuery.sheet, the web based spreadsheet. Visit my website and let me know if that is ok, VisOp?-Dev.com


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