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Texas Instruments TI Programmable 57 User Manual

Texas Instruments TI Programmable 57
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If
you've
had
any
calculus
courses,
you're
probably
familiar
with
the
integral
symbol]
'/"’.
This
symbol
stands
for
“the
integral
of'’and
a/"
4(x)dx
is
read
"the
integral
of
f(x)
from
a
to
b
and
represents
the
area
under
the
curve
y
=
{(x)
from
point.a
to
point
b
as
shown
in
the
figure.
If
you
know
the
techniques
of
integral
calculus,
you
know
that
there
are
methods
allowing
you
to
evaluate
this
integral
exactly.
You
also
know
that
in
some
cases
this
evaluation
may
be
extremely
difficult;
or
even
impossible!
In
these
cases,
approximation
techniques
are
sometimes
used
One
of
these
approximation
methods
is
called
Simpson's
approximation.
When
using
Simpson's
approximation
(or
Simpson's
rule,
as
it's
often
called),
you
divide
the
area
under
the
curve
into
an
even
number
of
parts
(n).
The
width
of
each
part,
w,
is
then
given
by:
w
=
In
the
figure
shown,
we've
divided
the
area
into
6
parts,
so
w
=
4+
To
compute
the
approximate
total
area
under
the
curve
(the
approximate
value
of
the
integral),
you
use
the
following
formula:
a
Area
=
F
X
(¥,
+/4Y+
2Y,
+
4¥,
+
....
+
2¥,_,
+
AY
+
Yoo
This
formidable
looking
formula
is
actually
quite
easy
to
evaluate
with
the
program
we'll
develop
in
this
section.
Y
M
X,
My
KX HX
Me
x
x
b
Here
Y,
=
the
Y
value
withx
=
a
Y,
=
the
Y
value
withx
=
a
+.w
Y,
=
the
Y
value
with
x
=
a
+
w
+
w,
etc.
Yas.
=
the
Y
value
with
x
=
b

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Texas Instruments TI Programmable 57 Specifications

General IconGeneral
BrandTexas Instruments
ModelTI Programmable 57
CategoryCalculator
LanguageEnglish

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