Difference between revisions of "CAS Specific Commands"
From GeoGebra Manual
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* [[Covariance Command|Covariance]] | * [[Covariance Command|Covariance]] | ||
* [[NRoots Command|NRoots]] | * [[NRoots Command|NRoots]] | ||
| − | |||
* [[ChiSquared Command|ChiSquared]] | * [[ChiSquared Command|ChiSquared]] | ||
* [[Poisson Command|Poisson]] | * [[Poisson Command|Poisson]] | ||
Revision as of 20:36, 23 June 2011
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Description of command / feature needed. Please enter it instead of this template into Manual:CAS Specific Commands. so that it's included also to the public namespace. For more details see Project:HowTo |
Following commands either can be used only in CAS View or have other valid syntaxes in this view.
- Dot
- TaylorPolynomial
- Substitute
- CSolutions
- Pascal
- Normal
- Element
- PreviousPrime
- RandomBinomial
- Solutions
- FitLog
- Last
- NSolutions
- Mod
- If
- Cauchy
- CFactor
- Rank
- Solve
- Denominator
- RandomPoisson
- FitPoly
- RandomElement
- FitPow
- Variance
- CSolve
- Decimal
- Rationalize
- Conjugate
- Sum
- Imaginary
- ReducedRowEchelonForm
- LimitBelow
- NIntegral
- Sign
- Div
- SD
- ProperFraction
- Cross
- Transpose
- Sample
- Simplify
- Determinant
- Factor
- Take
- Shuffle
- Invert
- Weibull
- UnitOrthogonalVector
- ComplexPolar
- ComplexRoot
- OrthogonalVector
- Binomial
- Median
- SampleSD
- First
- PrimeFactors
- Mean
- KeepInput
- Exponential
- FitExp
- LeftSide
- ToPolar
- Product
- Argument
- Covariance
- NRoots
- ChiSquared
- Poisson
- Division
- Divisors
- Binomial
- Zipf
- ImplicitDerivative
- Unique
- RandomPolynomial
- Complex
- IsPrime
- Evaluate
- HyperGeometric
- NRoot
- FitSin
- Length
- Limit
- Gamma
- Derivative
- nPr
- Real
- CommonDenominator
- RightSide
- ExpandComplex
- NSolve
- IntegerPart
- LimitAbove
- UnitVector
- NextPrime
- FDistribution
- FractionalPart
- TDistribution
- Sequence
- Numerator
- Numeric
- Dimension
- SampleVariance
Maxima-only Commands
The following commands are available only when the Maxima-enabled version of GeoGebra 4.0 is run.
- SolveODE[ <f'(x,y)> ] eg SolveODE( y/x )
- SolveODE[ <f'(Var1, Var2)>, <Var1>, <Var2> ] eg SolveODE[ a/b, a, b]
