Ujian tengah semester trigonometri (1)

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Raden Aziez Poetrasuralaga

latiahan soal trigonometri

Education

UJIAN TENGAH SEMESTER
MATA KULIAH : TRIGONOMETRI
SEMESTER : II
SIFAT UJIAN : CLOSE BOOK
1. Buktikan fungsi trigonometri berikut
a.



sin1
cos
tansec


b. 


tan
sin
tancos 2

c. 3cscsec
cottan
cottan 22
22






(point 30)
2. Diketahui bahwa  costansin  dan  sincotcos  dengan memanfaatkan
identitas trigonometri tunjukkan bahwa
a.  22
sectan1 
b.  22
coscot1 ec (point 20)
3.
Perhatikan gambar diatas
XOA = , AOB = , sehingga XO = (-) misalkan C adalah titik OB selanjutnya dibuat
garis dengan ketentuan bahwa
makapOCjikaDCGsehinggaFCDGdanOXDEOXCFOACD ,.,,  
tunjukkan bahwa
a.    sincoscossinsin 
b.    sinsincoscoscos 
c.  



tantan1
tantan
tan




C
T

D
FEO
A
B
X


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Ujian tengah semester trigonometri (1)

1. UJIAN TENGAH SEMESTER MATA KULIAH : TRIGONOMETRI SEMESTER : II SIFAT UJIAN : CLOSE BOOK 1. Buktikan fungsi trigonometri berikut a.    sin1 cos tansec   b.    tan sin tancos 2  c. 3cscsec cottan cottan 22 22       (point 30) 2. Diketahui bahwa  costansin  dan  sincotcos  dengan memanfaatkan identitas trigonometri tunjukkan bahwa a.  22 sectan1  b.  22 coscot1 ec (point 20) 3. Perhatikan gambar diatas XOA = , AOB = , sehingga XO = (-) misalkan C adalah titik OB selanjutnya dibuat garis dengan ketentuan bahwa makapOCjikaDCGsehinggaFCDGdanOXDEOXCFOACD ,.,,   tunjukkan bahwa a.    sincoscossinsin  b.    sinsincoscoscos  c.      tantan1 tantan tan     C T  D FEO A B X 

Ujian tengah semester trigonometri (1)

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