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DE VARIIS LATINIS GRAECISQVE COLLOQVENDI FORMVLIS ENCHIRIDION IN ANGLICAM LINGVAM CONVERSIS ΠΕΡΙ ΠΟΙΚΙΛΩΝ ΡΩΜΑΙΚΩΝ ΤΕ ΚΑΙ ΕΛΛΗΝΙΚΩΝ ΤΗΣ ΟΜΙΛΙΑΣ ΡΗΤΡΩΝ ΕΝΧΕΙΡΙΔΙΟΝ ΕΙΣ ΤΗΝ ΑΝΓΛΙΚΗΝ ΓΛΩΤΤΑΝ ΜΕΘΕ...
DE VARIIS LATINIS GRAECISQVE COLLOQVENDI FORMVLIS ENCHIRIDION IN ANGLICAM LINGVAM CONVERSIS ΠΕΡΙ ΠΟΙΚΙΛΩΝ ΡΩΜΑΙΚΩΝ ΤΕ ΚΑΙ ΕΛΛΗΝΙΚΩΝ ΤΗΣ ΟΜΙΛΙΑΣ ΡΗΤΡΩΝ ΕΝΧΕΙΡΙΔΙΟΝ ΕΙΣ ΤΗΝ ΑΝΓΛΙΚΗΝ ΓΛΩΤΤΑΝ ΜΕΘΕ...Full description
ONE-SCHOOL.NET SPM Additional Mathematics Formula List for Paper 1 ALGEBRA
−b±
=
1
x
2
a
3
a
m
m
− 4ac
b2
log c b
=
8
log a b
9
T n = a + (n – 1)d
10
S n
11
T n = ar
log c a
2a n
x
a =a
÷
a = a
n
m n
m+n
m–n
mn
4
( a ) = a
5
log a mn = log a m + log a n m
= log a m − log a n
6
log a
7
log a mn = n log a m
n
n
= [2a + (n − 1)d ] 2
n–1
(
− 1) a (1 − r n ) , r ≠ 1 = = 1 − r r − 1 n
a r
12
S n
13
S ∞
=
a
, 1 − r
r <1
CALCULUS (KALKULUS )
1
y = uv ,
dy dx
=u
dv dx
+v
du
4
dx
Area under a curve (Luas di bawah lengkung)
2
y =
u v
,
dy dx
v
=
du dx
−u v
dv
3
dx
=
dy du
×
or (atau)
a
b
a
dx
2
5
dy
b
∫ y dx = ∫ x dy =
du dx
http://www.one-school.net/notes.html
Volume generated (Isipadu janaan) b
∫ = ∫
=
a b a
π y
2
π x
2
dx dx
or (atau)
ONE-SCHOOL.NET STATISTICS (STATISTIK)
1
x
=
2
x
=
=
Σ x N
Σ fx Σ f Σ( x − x )2
Σ x 2
=
− x
2
3
σ
4
Σ f ( x − x ) Σ fx 2 2 = − x σ = Σ f Σ f
5
⎛ 12 N − F ⎞ ⎟⎟ C m = L + ⎜⎜ f ⎝ m ⎠
N
N
Σ W i I i Σ W i
I =
7
8
n
9
n
Pr
=
C r =
n!
(n − r )! n!
(n − r )! r !
10
P( A ∪ B ) = P( A) + P( B ) − P( A ∩ B )
11
P ( X = r )
12
Mean (Min),
13
σ
14
Z =
2
6
I =
Q1 Q2
× 100
=
=
n
− C r p r q n r , p + q = 1
μ
= np
npq X − μ σ
GEOMETRY (GEOMETRI) 1
Distance (Jarak) =
2
3
( x1 − x2 )2 + ( x1 − x2 )2
Midpoint (Titik tengah) x + x y + y ( x, y ) = ⎛ ⎜ 1 2 , 1 2 ⎞⎟ 2 ⎠ ⎝ 2
r
6
ˆ= r
nx1 + mx2
⎝
m+n
,
ny1 + my 2 ⎞ m+n
=
x
xi x
A point dividing a segment of a line (Titik yang membahagi suatu tembereng garis)
( x , y )= ⎛ ⎜ 4
5
⎟ ⎠
Area of triangle (Luas segi tiga ) 1 = ( x1 y 2 + x2 y 3 + x3 y1 ) − ( x2 y1 + x3 y 2 2
http://www.one-school.net/notes.html
+ x1 y3 )
2
+ y 2
+ y j 2
+ y 2
SULIT
3
3472/1
TRIGONOMETRY (TRIGONOMETRI)
1
8
Arc length, s = j θ Panjang lengkok, s = j θ
2
Area of sector, A
=
=
1
Luas sektor, L 3
2
1 2
j 2θ
j 2θ
sin2 A + cos2 A = 1 2
9
sin ( A A ± B) = sin A cos B
± cos A sin B
sin ( A A ± B) = sin A kos B
± kos A sin B
cos ( A A ± B) = cos A cos B
∓
sin A sin B
kos ( A A ± B) = kos A kos B
∓
sin A sin B
10
tan ( A ± B)
11
tan 2 A
=
tan A
± tan B
1 ∓ tan A tan B
2
sin A + kos A = 1 4
sec2 A = 1 + tan2 A
=
2 tan A 1 − tan 2 A
sek 2 A = 1 + tan2 A 5
2
cosec2 A = 1 + cot A 2
12
2
a
sin A
=
b
sin B
=
c
sin C
kosek A = 1 + kot A
6
sin 2 A = 2 sin A cos A
13
sin 2 A = 2 sin A kos A
7
cos 2 A = cos2 A – sin2 A = 2 cos2 A – 1 = 1 – 2sin2 A kos 2 A = kos2 A – sin2 A = 2 kos2 A – 1 = 1 – 2sin2 A
