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HP HP-15C Advanced Functions Handbook

HP HP-15C
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Section
2:
Working
With
[7[j
57
Although
the
branch
for u
1
adds
four
steps
to
your subroutine,
integration near
x = 0
becomes more accurate.
As
a
second example, consider
the
integral
The
derivative
of the
integrand approaches
°°
as x
approaches
0, as
shown
in the
illustration
below.
By
substituting
x =
u2,
the
function
becomes more
well
behaved,
as
shown
in the
second
illustration. This integral
is
easily evaluated:
(u
Inu
\du.
Don't replace
(u +
l)(u
1)
by
(u2
1)
because
as u
approaches
1,
the
second expression loses
to
roundoff
half
of its
significant digits
and
introduces
to the
integrand's graph
a
spike near
u
=
l.
0.1
+
As
another example, consider
a
function whose graph
has a
long
tail
that
stretches
out
many, many times
as far as the
main "body"
(where
the
graph
is
interesting)—a
function like
f(x)
=
or
g(x)
=
x2
+10-10'

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HP HP-15C Specifications

General IconGeneral
BrandHP
ModelHP-15C
CategoryCalculator
LanguageEnglish

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