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20050401
k
k
k
k
k
Quadratic Differential Calculations
[OPTN]
-
[CALC]
-
[
d
2
/
dx
2
]
After displaying the function analysis menu, you can input quadratic differentials using the
following syntax.
K
4
(CALC)
3
(
d
2
/
dx
2
)
f
(
x
)
,
a
,
tol
)
Quadratic differential calculations produce an approximate differential value using the
following second order differential formula, which is based on Newton’s polynomial
interpretation.
2
f
(
a
+
3
h
) – 27
f
(
a
+ 2
h
) + 270
f
(
a
+
h
) – 490
f
(
a
)+270
f
(
a
–
h
) – 27
f
(
a
–
2h
) +2
f
(
a –
3
h
)
f''
(
a
)
=
–––––––––––––––––––––––––––––––––––––––––––––––––––––––––––––––––––––––
180
h
2
In this expression, values for “sufficiently small increments of
h
” are used to obtain a value
that approximates
f
”(
a
).
○ ○ ○ ○ ○
Example
To determine the quadratic differential coefficient at the point where
x
= 3 for the function
y
=
x
3
+
4
x
2
+
x
– 6
Here we will use a tolerance
tol
= 1
E
– 5
Input the function
f
(
x
)
.
A
K
4
(CALC)
3
(
d
2
/
dx
2
)
v
M
d+
e
vx
+
v
-g,
Input 3 as point
a
, which is the differential coefficient point.
d,
Input the tolerance value.
b
E-
f)
w
2-5-5
Numerical Calculations
(
a
:
differential coefficient point ,
tol
: tolerance)
d
2
d
2
––– (
f
(
x
),
a
)
⇒
–––
f
(
a
)
dx
2
dx
2
# In the function
f
(
x
)
, only X can be used as a
variable in expressions. Other variables (A
through Z excluding X,
r
,
θ
) are treated as
constants, and the value currently assigned to
that variable is applied during the calculation.
# Input of the tolerance (
tol
) value and the closing
parenthesis can be omitted.
# Specify a tolerance (
tol
) value of 1
E
-14 or greater.
An error (Time Out) occurs whenever no solution
that satisfies the tolerance value can be obtained.
20070101
Содержание fx-9860G AU PLUS
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