Texas Instruments NS/CLM/1L1/B Reference Guide - Page 38

Matrix1, Matrix2

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G gcd( ) gcd(Value1, Value2) ⇒ expression Returns the greatest common divisor of the two arguments. The gcd of two fractions is the gcd of their numerators divided by the lcm of their denominators. In Auto or Approximate mode, the gcd of fractional floating-point numbers is 1.0. gcd(List1, List2) ⇒ list Returns the greatest common divisors of the corresponding elements in List1 and List2. gcd(Matrix1, Matrix2) ⇒ matrix Returns the greatest common divisors of the corresponding elements in Matrix1 and Matrix2. geomCdf() geomCdf(p, lowBound, upBound) ⇒ number if lowBound and upBound are numbers, list if lowBound and upBound are lists Computes a cumulative geometric probability from lowBound to upBound with the specified probability of success p. For p  upBound, set lowBound = 1. geomPdf() geomPdf(p,XVal) ⇒ number if XVal is a number, list if XVal is a list Computes a probability at XVal, the number of the trial on which the first success occurs, for the discrete geometric distribution with the specified probability of success p. getDenom( ) getDenom(Fraction1) ⇒ value Transforms the argument into an expression having a reduced common denominator, and then returns its denominator. Catalog > Catalog > Catalog > Catalog > 32 TI-Nspire™ Reference Guide

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32
TI-Nspire™ Reference Guide
G
gcd()
Catalog >
gcd(
Value1, Value2
)
⇒
expression
Returns the greatest common divisor of the two arguments. The
gcd
of two fractions is the
gcd
of their numerators divided by the
lcm
of
their denominators.
In Auto or Approximate mode, the
gcd
of fractional floating-point
numbers is 1.0.
gcd(
List1, List2
)
⇒
list
Returns the greatest common divisors of the corresponding elements
in
List1
and
List2
.
gcd(
Matrix1, Matrix2
)
⇒
matrix
Returns the greatest common divisors of the corresponding elements
in
Matrix1
and
Matrix2
.
geomCdf()
Catalog >
geomCdf(
p
,
lowBound, upBound
)
⇒
number
if
lowBound
and
upBound
are numbers,
list
if
lowBound
and
upBound
are lists
Computes a cumulative geometric probability from
lowBound
to
upBound
with the specified probability of success
p
.
For
p
upBound
, set
lowBound
= 1.
geomPdf()
Catalog >
geomPdf(
p
,
XVal
)
⇒
number
if
XVal
is a number,
list
if
XVal
is a list
Computes a probability at
XVal
, the number of the trial on which the
first success occurs, for the discrete geometric distribution with the
specified probability of success p.
getDenom()
Catalog >
getDenom(
Fraction1
)
⇒
value
Transforms the argument into an expression having a reduced
common denominator, and then returns its denominator.