Sharp EL-506W x = Σnx Σx2 - nx2 sx = n Σy y = n y2 - ny2 sy = n, σx =, σy =, o→sec, →min, ∑Solv

	• • • •
1011 AND		ª@ê1011 †
101 = (BIN)		101 =	1 b
5A OR C3 = (HEX) @ì5A äC3 =			db H
NOT 10110 =		@êâ10110 = 1111101001 b
(BIN)
24 XOR 4 = (OCT) @î24 à4 =			20 0
B3 XNOR		@ìB3 á
2D = (HEX)		2D =	FFFFFFFF61 H
→DEC		@í	–159.

o_°(→sec, →min)

12°39’18.05”	ª12 o39 o18.05
→[10]	@_	12.65501389
123.678→[60]	123.678 @_	123°40’40.8”
3h30m45s +	3 o30 o45 +6 o
6h45m36s = [60]	45 o36 =	10°16’21.”
1234°56’12” +	1234 o56 o12 +
0°0’34.567” = [60]	0 o0 o34.567 =	1234°56’47.”
3h45m –	3 o45 -1.69 =
1.69h = [60]	@_	2°3’36.”
sin62°12’24” = [10]	s62 o12 o24= 0.884635235
24°→[ ” ]	24 o°2	86’400.
1500”→[ ’ ]	0 o0 o1500 °3	25.

{},≠

					ª6 @,4
 x = 6	→	 r =			@{[r]	7.211102551
			θ = [°]		@≠[θ]	33.69006753
 y = 4		
					@≠[r]	7.211102551
					14 @,36
 r = 14				x =	@}[x]	11.32623792
		→ 			@≠[y]	8.228993532
 θ = 36[°]			 y =
					@≠[x]	11.32623792

ß

V0 = 15.3m/s		ª15.3 *10 +2 @•*
t = 10s		ß03 *10 L= 643.3325
1	2
V0t+ — gt = ?m
2

¥

125yd = ?m ª125 @¥5 = 114.3

∑(k, M, G, T, m, Ì, n, p, f)

100m⋅10k= 100 ∑14*
10 ∑10=	1’000.

j”

5÷9=ANS		ª”10”21
ANS⋅9=		5 /9 =	0.6
[FIX,TAB=1]		*9 =*1	5.0
		5 /9 =@j	0.6
		*9 =*2	5.4
		”13
*1	5.5555555555555⋅10–1⋅9
*2	0.6⋅9

∑(SOLV)

k&~£pnzw^ ¢PZWvrab© xy≠°(→t, P(, Q(, R()

		DATA				m10		0.
		95
	80					95 k		1.
	80					80 k		2.
	75					k		3.
	75					75	&3 k	4.
	75					50 k		5.
	50
		–				R~		75.71428571
		x=
		σx=				Rp		12.37179148
		n=				Rn		7.
		Σx=				Rz		530.
		Σx2=				Rw		41’200.
		sx=				R£		13.3630621
		sx2=				L=		178.5714286
			–			(95 -K~)
(95–x)					⋅10+50=
		sx				/K£*10
						+50 =		64.43210706
x = 60					→ P(t) ?	°160 °0)= 0.102012
t = –0.5 → R(t) ?						°30.5 ±)=		0.691463
		x			y	m11		0.
2					5	2 &5 k		1.
2					5	k		2.
12				24		12	&24 k	3.
21				40		21	&40 &3 k	4.
21				40		15	&25 k	5.
21				40		Ra		1.050261097
15				25		Rb		1.826044386
						Rr		0.995176343
						R£		8.541216597
						R¢		15.67223812
x=3 → y′=?						3 @y		6.528394256
y=46 → x′=?						46	@x	24.61590706
		x			y	m12		0.
12					41	12	&41 k	1.
8					13	8 &13 k		2.
5					2	5 &2 k		3.
23				200		23	&200 k	4.
15					71	15	&71 k	5.
						Ra		5.357506761
						Rb		–3.120289663
						R©		0.503334057
x=10 → y′=?						10	@y	24.4880159
y=22 → x′=?						22	@x	9.63201409
						@≠		–3.432772026
						@≠		9.63201409

k[]

	DATA	m10	0.
	30
40		30 k	1.
40		40 &2 k	2.
50		50 k	3.

↓

DATA

30]]]

45	45 &3 k	X2= 45.
45	]	N2= 3.
45
60	]60 k	X3= 60.

sin x–0.5	ªsKˆ-0.5
Start= 0	∑00 ®®	30.
Start= 180	®180 ®®	150.

≤

		m0
f(x) = x3–3x2+2		Kˆ™3 -3K
		ˆL+2 @≤
x = –1		1 ±®	–2.
x = –0.5		@≤0.5 ±®	1.125
	A2+B2	@⁄(KAL+
		KBL)@≤
A = 2, B = 3		2 ®3 ®	3.605551275
A = 2, B = 5		@≤®5 ®	5.385164807

x = Σnx

Σx2 – nx2

sx =

n – 1

Σy y = n

y2 – ny2

sy =

n – 1

σx =	Σx2	– nx2
		n

Σx = x1 + x2 + ··· + xn

Σx2 = x12 + x22 + ··· + xn2

σy =	y2	– ny2
		n

Σxy = x1y1 + x2y2 + ··· + xnyn Σy = y1 + y2 + ··· + yn

Σy2 = y12 + y22 + ··· + yn2