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• • • •
ªOM@ì 2FEC -
2FEC–
2C9E ;
2C9E=(A)
2000 -
+)2000–
1901 ;
1901=(B)
RM
(C)
ª@ê 1011 †
1011 AND
101 =
101 = (BIN)
@ì 5A ä C3 =
5A OR C3 = (HEX)
@êâ 10110 =
NOT 10110 =
(BIN)
@î 24 à 4 =
24 XOR 4 = (OCT)
@ì B3 á
B3 XNOR
2D =
2D = (HEX)
→DEC
@í
o_° (→sec, →min)
ª 12 o 39 o 18.05
12°39'18.05"
→[10]
@_
123.678 @_
123.678→[60]
3 o 30 o 45 + 6 o
3h30m45s +
45 o 36 =
6h45m36s = [60]
1234 o 56 o 12 +
1234°56'12" +
0 o 0 o 34.567 =
0°0'34.567" = [60]
3 o 45 - 1.69 =
3h45m –
@_
1.69h = [60]
s 62 o 12 o 24=
sin62°12'24" = [10]
24 o°2
24°→[ " ]
0 o 0 o 1500 °3
1500"→[ ' ]
{},≠
ª 6 @, 4
@{[ r ]
x = 6
r =
→
θ = [°]
@≠[θ]
y = 4
@≠[ r ]
14 @, 36
@}[x]
r = 14
x =
→
θ = 36[°]
@≠[y]
y =
@≠[x]
ß
ª 15.3 * 10 + 2 @•*
V
= 15.3m/s
0
ß 03 * 10 L=
t = 10s
1
V
t+ — gt
2
= ?m
0
2
¥
ª 125 @¥ 5 =
125yd = ?m
∑ (k, M, G, T, m, Ì Ì Ì Ì Ì , n, p, f)
100 ∑14*
100m×10k=
10 ∑10=
j"
ª"10"2 1
5÷9=ANS
5 / 9 =
ANS×9=
* 9 =*
[FIX,TAB=1]
5 / 9 =@j
* 9 =*
"13
×9
*
1
5.5555555555555×10
–1
*
2
0.6×9
∑ (SOLV)
ªsKˆ- 0.5
sin x–0.5
∑0 0 ®®
Start= 0
® 180 ®®
Start= 180
1111101001.
FFFFFFFF61.
–159.
12.65501389
123°40'40.8"
10°16'21."
1234°56'47."
2°3'36."
0.884635235
86'400.
7.211102551
33.69006753
7.211102551
11.32623792
8.228993532
11.32623792
643.3325
1
2
≤
34E.
H
f(x) = x
3
–3x
2
+2
6FF.
H
A4d.
H
x = –1
x = –0.5
1.
b
A
2
+B
2
db.
H
A = 2, B = 3
b
A = 2, B = 5
0
20.
k&~£pnzw^
¢PZWvrab©
H
xy≠° (→t, P(, Q(, R()
DATA
95
80
80
75
75
75
50
– x=
σx=
n=
Σx=
Σx
2
=
sx=
sx
2
=
(95– – x)
25.
×10+50=
sx
x = 60 → P(t) ?
t = –0.5 → R(t) ?
x
y
2
5
2
5
12
24
21
40
21
40
21
40
15
25
x=3 → y'=?
y=46 → x'=?
x
y
12
41
8
13
114.3
5
2
23 200
15
71
1'000.
x=10 → y'=?
y=22 → x'=?
0.6
5.0
k[]
0.6
5.4
DATA
30
40
40
50
↓
DATA
30
30.
45
150.
45
45
60
m0
Kˆ™ 3 - 3 K
ˆL+ 2 @≤
1 ±®
@≤ 0.5 ±®
@⁄(KAL+
KBL)@≤
2 ® 3 ®
@≤® 5 ®
m10
95 k
80 k
k
75 & 3 k
50 k
R~
Rp
Rn
Rz
Rw
R£
L=
( 95 -K~)
/K£* 10
+ 50 =
°1 60 °0)= 0.102012
°3 0.5 ±)=
m11
2 & 5 k
k
12 & 24 k
21 & 40 & 3 k
15 & 25 k
Ra
Rb
Rr
R£
R¢
3 @y
46 @x
m12
12 & 41 k
8 & 13 k
5 & 2 k
23 & 200 k
15 & 71 k
Ra
Rb
R©
10 @y
22 @x
@≠
@≠
m10
30 k
40 & 2 k
50 k
]]]
45 & 3 k
]
] 60 k
–2.
1.125
3.605551275
5.385164807
0.
1.
2.
3.
4.
5.
75.71428571
12.37179148
7.
530.
41'200.
13.3630621
178.5714286
64.43210706
0.691463
0.
1.
2.
3.
4.
5.
1.050261097
1.826044386
0.995176343
8.541216597
15.67223812
6.528394256
24.61590706
0.
1.
2.
3.
4.
5.
5.357506761
–3.120289663
0.503334057
24.4880159
9.63201409
–3.432772026
9.63201409
0.
1.
2.
3.
X2= 45.
N2= 3.
X3= 60.
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