Sharp EL-6895 Instruction Manual Page 17

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21
Eech of these
four
keys have
two
functions,
the
symbols
printed
in
the
light
color
can
be
addressed
by
touching
the
key.
the
symbols
printed
in
the
dark
color,
can
be
addressed.
by
first touching
theITJkey.
2.
Statistical
calculation
By
entering
the
data
into
the
calculator.
sum
of
x{Ex).
mean of x
(~l.
sum
of
x'
(:ex')
ant
standard
deviatioh
of
samples
and
populations
can
be
obteined.
To
perform
statistical
calculations
set
the
special
function
mode
selector
at
the
"STAT"
mode.
"
Key
operation
Display
Data
Note
l
lEJ
oJ
4782968.992
3"
A(x.+61U)
CEl
oJ
43046720.92
3"
·A{x.+71U1
CEl
oJ
3874204BB.1
3"
A(x.+BIUI
W
O.
Reset
the
plot
mode
~.
Used
to
enter
the
data
(numbers).
Used
to
correct
the
mis~ntry.
(delete
function)
~~[WE3m
DODD
Displays
the
number
of
samples
entered.
Used
to
obtein
the
sum
of
the
data
(Ex).
Used
to
obtain
the
mean
value
of
the
data
(x).
Used
to
obtain
the
sum
of
x'
(Ex')
Used
to
obtain
the.
standard
deviation
of
the
,amples
(sl.
Used
to
obtain
the
standard
deviation
of
the
population
(01.
~
It
is
impossible to change
to
ther
or
x...;;
function
from
other
functions
except
for
they
m~
and
x...;;
during
the
plot
calculation.
In
order
to
change.
the
new initial
data
must
be
entel §
ed. However. it
is
possible
to
change
to
anyone
of
the
scientific functions from i" and m §
x...;;
during
the
plot
calculation.
IE
w(li)
8
(£]8
1)
The
functions
assigned
to
the
special
function
keys.
59
60
61
Ex. 1 Calculate
the
mean value
and
the
standard
devietions
2) Calculation
method
Two
kinds
of
standard
devietion
can
be
calculated
by
the
EL-S001.
deviation
of
samples
(s)
and
the
other
is
thllt
of
the
population
(01.
The
formulas used in
the
two
standard
deviation
calculations are;
No.
x values
Frequency
1
30
1
2
40
2
3
50
4
4
60
4
~.
5
70
8
6
BO
9
7
90
5
B
100
2
62
Key
operation
Display
Note
"STAT"
W
O.
308
1.
Number
of
samples
40002~
3.
Number
of
samples
50[K}4~
7.
Number
of samples
60004~
11.
Number
of
samples
7oQ[l88
19.
Number
of
samples
80{Xl98
28.
Number
of
samples
I
900058
33.
Number
of
samples
,
1000028
35.
Number
of samples
,
f@
70.85714285
Mean value
'.
CD~
2480.
Sum
of
x
m~
185800.
Sum
of
@I
35.
Number
of samples
~
17.2134402
Standard
deviation
of
samples
One
of
them
is
standart
£
x~-nx'
i=l
I
n
a
~
£
x~
- nx'
i=
t I
n
-1
S
_.'-"'";;;;:;
.:=.~-
..
~-
'*
.:;:00;...-..
__
-
---_
..
....
-_
..
_--
-~._--
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