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MAT 1275: College Algebra and Trigonometry Lectures
Typology: Assignments
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forrighttrianglesy
right triangle bP opposite 4
diagram we (^) define
trigonometric
sine (^) cosine
tangent
Sino Opposite
c
a Opposite Adjacent
formulas can
with the acronym
ample Find^ sine cosine (^) and tangent o angles A (^) and B 5 4 13 sin (^) A
sinB (^) opP I hyp
5 Cos (^) A adj (^4)
adj hyp
Typ t
17
OPI adj
adj'T
Examp sD^ Find^ sine cosine and^ tangent of angles
FK GE 12
Typi
cos A adj 5 cos Bil
tan A^
adj (^5 ) D
we may
f by rationalizing
BE Bz
triangle til
tr rt (^) II
ra z
sin (^450) fz FE Ccs (^450)
we (^) know sin (^170 13) 15C D 13T^ sin 170 513
w e k^ n^ o^ w
y
Examplem class C
LIB A
d L (^) B (^) AT and (^) AIT g
we have
16
1Gsin
FT 16.
now find^ LB using rig an (^) B
using the fact that At LB^
s Le^ 72. Thus 132
C (^) 72.60 (^) DM Examplecci
c
Find
4 we first^ find^ AT using
Pythagorean
AB AT (^) BIZ
ABI (^) I L
4
4
We may now (^) find
using the (^) fact that Atl Btcc 1860 D 900 (^755) TLC 1200 D 165.^ a Lc 120 D LC (^) 14. B (^16)
C A 15. Dk
Trigonometric Applications Jr
of
t g1e of
200
height
tree (^) is
ple class (^) A giraffe's shadow is
the giraffe if (^) the angle
elevation to the^ sun^ is 280 s n 28 r I 8M 1