Citizen SR-270X College [10/41] File name sr100dcollege_english_text_0531_final doc
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E – 9
File name : SR100DCollege_English_text_0531_final.doc
version : 10/05/31
tanh x
0 ≦
x
< 1 x 10
100
sinh
–1
x
0 ≦
x
< 5 x 10
99
cosh
–1
x
1 ≦ x < 5 x 10
99
tanh
–1
x
0 ≦
x
< 1
log x, ln x
0 < x < 1 x 10
100
10
x
–1 x 10
100
< x < 100
e
x
–1 x 10
100
< x ≦ 230.2585092
x
0 ≦ x < 1 x 10
100
x
2
x
< 1 x 10
50
x
3
x
≦ 2.15443469003 x 10
33
x
-1
x
<1 x 10
100
, x≠0
3
x
x
< 1 x 10
100
X !
0 ≦ x ≦ 69 ( x is an integer)
nPr
0≦r≦n, 0≦n<1 x 10
10
(n,r are integers)
1≦{n!/(n-r)!}<1 x 10
100
nCr
0≦r≦n, 0≦n<1 x 10
10
(n,r are integers)
1≦n!/r!<1 x 10
100
or 1≦{n!/(n-r)!}<1 x 10
100
R P
x
,
y
< 1 x 10
100
22
y+x
< 1 x 10
100
P R
0 ≦ r < 1 x 10
100
θ: same as sin x
DMS
│D│, M, S < 1 x 10
100
, 0 ≦ M, S
eDMS
x
< 1 x 10
100
Decimal Q Sexagesimal Conversions
0
0
׀
0
׀ ׀
≦
x
≦ 9999999
59
׀
59
׀ ׀
x
y
x > 0 : –1 x 10
100
< y log x < 100
x = 0 : y > 0
x < 0 : y = n, m/(2n+1) (m, n are integers)
but –1 x 10
100
< y log ⏐x⏐ < 100
x
y
y > 0 : x ≠ 0, –1 x 10
100
<
x
1
log y < 100
y = 0 : x > 0
y < 0 : x = 2n+1, (2n+1)/m (m≠0, m, n are
integers)
but –1 x 10
100
<
x
1
log ⏐y⏐ < 100
PGCD
-1x10
10
< x, y < 1x10
10
(x, y are integers)
PPCM
0 ≦ x, y < 1x10
10
(x, y are integers)
SIMP
1 ≦ n ≦ 9999 (n is an integer)
A
b
/c
Total of integer, numerator and denominator
must be within 10 digits (includes division
marks)
Содержание
- Equation calculations 8 3
- File name sr100dcollege_english_text_0531_final doc 3
- Function table 9 3
- Function verify 9 3
- Proportionality calculations 0 3
- Statistical calculations 5 3
- Version 10 05 31 3
- Auto power off function 4
- Battery replacement 4
- Contrast adjustment 4
- General guide 4
- Reset operation 4
- Turning on or off 4
- Before starting calculation 5
- Display readout 5
- Using mode keys 5
- File name sr100dcollege_english_text_0531_final doc 6
- Using set up keys 6
- Version 10 05 31 6
- Error position display function 7
- File name sr100dcollege_english_text_0531_final doc 7
- Making corrections during input 7
- Replay function 7
- Using 2nd alpha keys 7
- Using math mode 7
- Version 10 05 31 7
- File name sr100dcollege_english_text_0531_final doc 8
- Memory calculation 8
- Version 10 05 31 8
- Accuracy and capacity 9
- Order of operations 9
- File name sr100dcollege_english_text_0531_final doc 10
- Version 10 05 31 10
- Arithmetic calculation 11
- Basic calculations 11
- Error conditions 11
- File name sr100dcollege_english_text_0531_final doc 11
- Version 10 05 31 11
- Display notations 12
- File name sr100dcollege_english_text_0531_final doc 12
- Parentheses calculations 12
- Percentage calculation 12
- Version 10 05 31 12
- Answer function 13
- File name sr100dcollege_english_text_0531_final doc 13
- Fraction calculation 13
- Logarithmic and exponential functions 13
- Scientific function calculations 13
- Version 10 05 31 13
- Angle unit conversions 14
- File name sr100dcollege_english_text_0531_final doc 14
- Hyperbolic inverse hyp functions 14
- Sexagesimal decimal transformation 14
- Trigonometric inverse tri functions 14
- Version 10 05 31 14
- Coordinates transformation 15
- Division with quotient and remainder 15
- File name sr100dcollege_english_text_0531_final doc 15
- Probability 15
- Version 10 05 31 15
- Abs rnd ppcm pgcd ent entex 16
- File name sr100dcollege_english_text_0531_final doc 16
- Multi statement function 16
- Other functions 16
- Statistical calculations 16
- Using calc 16
- Version 10 05 31 16
- File name sr100dcollege_english_text_0531_final doc 17
- To analyze data you have entered 17
- To enter data for statistical analysis 17
- Version 10 05 31 17
- File name sr100dcollege_english_text_0531_final doc 18
- Version 10 05 31 18
- Equation calculations 19
- File name sr100dcollege_english_text_0531_final doc 19
- To solve simultaneous linear equations 19
- To view or change data 19
- Version 10 05 31 19
- File name sr100dcollege_english_text_0531_final doc 20
- Function table 20
- Using verify 20
- Version 10 05 31 20
- File name sr100dcollege_english_text_0531_final doc 21
- Proportionality calculations 21
- To solve the value of x 21
- Version 10 05 31 21
- 1 math change 123 x 456 as 12 x 457 22
- Example 22
- Example 1 22
- Example 2 22
- Example 3 22
- Example 4 22
- File name 22
- Math 1 22
- Math 14 22
- Sr100dcollege_e_example_110302_hdbr100de04 doc 22
- Version 10 11 23 22
- X 2 6 4 22
- X 2 mistakenly input instead of 14 22
- Example 5 23
- Example 6 23
- File name 23
- Sr100dcollege_e_example_110302_hdbr100de04 doc 23
- Version 10 11 23 23
- Example 10 24
- Example 7 24
- Example 8 24
- Example 9 24
- Example 11 25
- Example 12 25
- Example 13 25
- Example 14 25
- File name 25
- Sr100dcollege_e_example_110302_hdbr100de04 doc 25
- Version 10 11 23 25
- Example 15 26
- Example 16 26
- Example 17 26
- Example 18 26
- File name 26
- Sr100dcollege_e_example_110302_hdbr100de04 doc 26
- Version 10 11 23 26
- Example 19 27
- Example 20 27
- Example 21 27
- File name 27
- Sr100dcollege_e_example_110302_hdbr100de04 doc 27
- Version 10 11 23 27
- Example 22 28
- Example 23 28
- Example 24 28
- File name 28
- Sr100dcollege_e_example_110302_hdbr100de04 doc 28
- Version 10 11 23 28
- Example 25 29
- Example 26 29
- Example 27 29
- Example 28 29
- Example 29 29
- File name 29
- Sr100dcollege_e_example_110302_hdbr100de04 doc 29
- Version 10 11 23 29
- Example 30 30
- Example 31 30
- Example 32 30
- Example 33 30
- Example 34 30
- File name 30
- Sr100dcollege_e_example_110302_hdbr100de04 doc 30
- Version 10 11 23 30
- Example 35 31
- Example 36 31
- Example 37 31
- Example 38 31
- File name 31
- Sr100dcollege_e_example_110302_hdbr100de04 doc 31
- Version 10 11 23 31
- Example 39 32
- Example 40 32
- Example 41 32
- Example 42 32
- Example 43 32
- File name 32
- Sr100dcollege_e_example_110302_hdbr100de04 doc 32
- Version 10 11 23 32
- Example 44 33
- Example 45 33
- Example 46 33
- Example 47 33
- Example 48 33
- File name 33
- Sr100dcollege_e_example_110302_hdbr100de04 doc 33
- Version 10 11 23 33
- 6 75 xσn 1 53268722 yσn 1 1 25991626 maxx 4 34
- 75 and a 4 and estimate 34
- A bx 1 2 3 4 34
- Enter x and y for the following data using linear regression a bx then find out n 8 34
- Example 49 34
- F r e q u e n c y 34
- File name 34
- For x 2 34
- For y 3 and 34
- Mode 2 stat 34
- Nd statvar 5 1 34
- On 2nd set up 3 stat 1 o n 2 o f f 34
- Sr100dcollege_e_example_110302_hdbr100de04 doc 34
- Version 10 11 23 34
- Example 50 35
- File name 35
- Sr100dcollege_e_example_110302_hdbr100de04 doc 35
- Version 10 11 23 35
- Y 5 x 13 y 4 x 35
- Y 5 x 3 35
- Example 51 36
- File name 36
- Sr100dcollege_e_example_110302_hdbr100de04 doc 36
- Version 10 11 23 36
- Example 52 37
- Example 53 37
- File name 37
- Sr100dcollege_e_example_110302_hdbr100de04 doc 37
- Version 10 11 23 37
- Example 54 38
- File name 38
- Sr100dcollege_e_example_110302_hdbr100de04 doc 38
- Version 10 11 23 38
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