Texas Instruments TI-89 Titanium Short User Manual page 278

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&
@
¥ p
(append)
string1
string2
&
Returns a text string that is
string1
‰()
2 <
(integrate)
expression1
‰(
,
list1,var
order
‰(
[,
‰(
matrix1,var
[,
Returns the integral of
the variable
Returns an anti-derivative if
omitted. A symbolic constant of integration such
as
is omitted.
C
However,
integration if only
Equally valid anti-derivatives might differ by a
numeric constant. Such a constant might be
disguised—particularly when an anti-derivative
contains logarithms or inverse trigonometric
functions. Moreover, piecewise constant
expressions are sometimes added to make an
anti-derivative valid over a larger interval than
the usual formula.
returns itself for pieces of
()
cannot determine as an explicit finite
combination of its built-in functions and
operators.
When
attempt is made to locate any discontinuities or
discontinuous derivatives in the interval
var < upper
places.
For the
numerical integration is used where applicable
when an anti-derivative or a limit cannot be
determined.
For the
tried first, if applicable. Anti-derivatives are
sought only where such numerical integration is
inapplicable or fails.
can be nested to do multiple integrals.
()
Integration limits can depend on integration
variables outside them.
Note: See also
272
H
key
string
string2
.
key
]) ⇒
var
lower
upper
[,
] [,
]) ⇒
list
]) ⇒
order
matrix
expression1
from
to
var
lower
upper
lower
is added as a constant of
lower
is omitted.
upper
expression1
lower
and
upper
are both present, an
and to subdivide the interval at those
setting of the
AUTO
Exact/Approx
setting, numerical integration is
APPROX
.
nInt()
2 H key
"Hello " & "Nick" ¸
appended to
expression
with respect to
‰(x^2,x,a,b) ¸
.
and
are
upper
‰(x^2,x) ¸
‰(aù x^2,x,c) ¸
‰(1/(2ì cos(x)),x)! tmp(x) ¸
ClrGraph:Graph tmp(x):Graph
1/(2ì cos(x)):Graph ‡(3)
(2tanê (‡(3)(tan(x/2)))/3)
¸
that it
‰(bù
¸
lower <
mode,
e
‰(
‰(‰(ln(x+y),y,0,x),x,0,a) ¸
Appendix A: Functions and Instructions
e
^(ë x^2)+a/(x^2+a^2),x)
^(ë x^2),x,ë 1,1)¥ ¸ 1.493
"Hello Nick"
-
3
3
3
aø xò
+ c
3
...

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