Page 1
5/12/2018 Rangkuman Rumus Trigonometri - slidepdf.com
http://slidepdf.com/reader/full/rangkuman-rumus-trigonometri 1/3
ZXFGIEIMAZXF
Xqmqr Zxfgieimazxf qezqn dqmko` 8
rqjqz joe rakfrf` 8 rqjqz 4
rfebirbirrfe&rfe(
rferfebirbir&bir(
&zoe(
zoezoe?
zoezoe
Xqmqr zxfgieimazxf qezqn rqjqzxoegno| 4
birrfe88rfe 88
rfebir
8bir
= 8rfe8?
= ?bir88
8zoe?
zoe8
8zoe
&8rfe(&2rfe(
= rfe2rfe:2
&8bir(&2bir(
= bir
2bir:2
Xqmqr zxfgieimazxf qezqn rqjqz
|axzaego`oe 4
8
bir?rfe
8
?
8
bir?
8
?
bir
bir?
bir?
8
?zoe
=bir
?
rfe
=rfe
bir?
Bozozoe 4 Zoejo maeqedqnoe nqojxoe
Zomho`oe rqjqz |axzaego`oe
8
?
bir8
?rfe8rfe
8
?rfe
8
?birbir
88
=8
?rfe8?
8
= ?8
?bir8
8
8
?8
8
?
zoe?
zoe8zoe
bizbrb
8
?zoe
Xqmqr |axnokfoe rfe joe bir
&birrfe8&rfe(&rfe( &rfebir8&rfe(&rfe(
&birbir8&bir(&bir(
&rferfe8&bir(&
bir(
Xqmqr |aedqmko`oe joe
|aegqxoegoe rfe joe bir
&(8
?bir&(
8
?rfe8rferfe H O H O H O
&(8
?rfe&(8
?bir8rferfe H O H O H O
&(8
?bir&(
8
?bir8birbir H O H O H O
&(8
?rfe&(
8
?rfe8birbir H O H O H O
RFEAXGF Gj% Gaijarf Zi|igxocf
Dk% Hoegno Ei% ? Hoejqeg
<013 8? ?0<0:
Kar |xfsoz Mozamozfno Cfrfno Nfmfo
Hoejqeg
`zz|4))rfajq%waahkv%bim
Page 2
5/12/2018 Rangkuman Rumus Trigonometri - slidepdf.com
http://slidepdf.com/reader/full/rangkuman-rumus-trigonometri 2/3
RIOK ‒ RIOK ZXFGIEIMAZXF
O%?% 8 rfe p ‒ ? = <
8% 8 rfe 2 p ‒ ? = <
2% rfe p . 8 = rfe p
:% 2 zoe8
p ‒ ? = <
1% biz p bir8p = 8 biz p
3% 8 rfe8
p ‒ rfe p ‒ ? = <
7% 8 rfe8
p . 2 bir ‒ 2 = <
0% 8 bir ( 2p - 6<¼ & = <
6% 2 zoe8
p
. 2 = <
?<% rab8
p ‒ 8 zoe p = :
??% :rfe?
bir
bir
rfe?
p
p
p
p
H%
?% Jfnazo`f rfeO = 2)1 joe zoe h = ?)7%Zaeznoeko` efkof joxf O . H
8% Hnzfnoe p p p
p pbiz
8rferfe
8birbir?
2% Hnzfnoe rfe :O rfe 1O . rfe8O rfe ?? O =
rfe 7O rfe 3O
:% Hnzfnoe
p p p p p
p p p p:zoe
7bir1bir2birbir
7rfe1rfe2rferfe
1% Boxfko` efkof joxf
?0bir
23bir1:bir
B%
?% o% bir 87¼ bir ?0¼ - rfe 87¼ rfe ?0¼
h% rfe 27¼ bir 82¼ . bir 27¼ rfe 82¼
b%
?7zoe:2zoe?
?7zoe:2zoe
j% 1 rfe 37+1¼ bir 37+1¼
a% ? ‒ 8 rfe8
88+1¼
c% rfe8
37+1¼ - bir8
37+1¼
8% Dfno rfe o =1
2joe Zq
?8
1+ rjz jf
nojoxoe F joe rjz jf nojxoe FFFzaeznoe 4
o% rfe (o.
& h% bir(o. & b% zoe (o. &
2% Dfno rfe p =?2
1+ p jf nojxoe FF+ zaeznoe 4
o% rfe 8p h% bir 8p b% zoe 8p
:% Hnzfnoe 4 o% p
p
8bir?
8bir?
1% = zoe8
p
h% t
t
zoe8
zoe?8
= brb 8t
J%
?% Gfsae 8 rfe ( O - :1¼ & = bir ( O . :1¼ &+ cfej
z`a soka ic zoe O
8% Gfsae O . H = :1¼% Fc z`a soka ic zoe O = ½
+ cfej z`a soka ic zoe H
2% Cfej z`a baxzofe soka ic 4
o% rfe 88+1¼ % bir 88+1¼
h% rfe 71¼ . bir ?<1¼
b% bir :0¼ . rfe :0¼ % zoe 8:¼
j% bir 71¼ % bir ?1¼
a% rfe 37+1¼ % rfe 88+1¼
:% \xisa z`ara fjaezfzfar 4
o% p
p
p
p
zoe?
zoe?
8rfe?
8bir
h% O O
O 8zoe
8bir?
8bir?
b% zoe ( :1¼ .
& ‒ zoe ( :1¼ - & = 8 zoe
8
j% p p p p
p p p2biz
1rfe2rferfe
1bir2birbir
RFEAXGF Gj% Gaijarf Zi|igxocfDk% Hoegno Ei% ? Hoejqeg
<013 8? ?0<0:
Page 3
5/12/2018 Rangkuman Rumus Trigonometri - slidepdf.com
http://slidepdf.com/reader/full/rangkuman-rumus-trigonometri 3/3
a% rfe O % bir 2O ‒ rfe 2O % bir 1O =8
?
( rfe :O ‒ rfe 0O &
A%
?% Dfno 8 bir ( p . v & = rfe ( p . v &
Hnzfnoe Zoe v =?zoe88zoe
p p
8% Hnzfnoe
2zoe1bir2birbir
1rfe2rferfe
2% Hnzfnoe rfe 2
= 2 rfe ‒ : rfe2
:% Hnzfnoe bir : = ? ‒ 0 bir8
. 0 bir:
1% Dfno rfe θ . bir θ = p+ `fzqeg rfe 8θ
3% Dfno rfe θ = p+ `fzeg rfe θ . bir θ
7% joe θ rjz koebf|+ . θ =:
?joe 8 zoe
= 2zoe θ+ `fzeg rfe . bir θ%
0% ∃ OHB% Dfno zoe O = 2+ zoe H = ?+ zoe B 9
6% bir 13 rfe 13 zoe 80
?<% | ‒ q = bir p |q8 = rfe p
zaeznoe |8
. q8
9