If cos A = 12/13, then find sin A and tan A.
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Answered by
285
cos A = 12/13
cos = Adjacent side / Hypotenuse
(Hypotenuse)^2 = (Opp. side)^2 + (Adj. side)^2
13^2 = (Opp.side)^2 + 12^2
169 = (Opp.side)^2 + 144
(Opp side)^2 = 169-144
Opp. side = √25
Opp.side = 5
Sin A = Opposite Side / Hypotenuse
Sin A = 5/13
Tan A = Opposite Side / Adjacent Side
Tan A = 5/12
Hope It Helpss.......
Answered by
150
cos A=12/13
cos A=base/hypotenuse
using phythagoras theorem,
h² =p² +b²
13²=p²+12²
p²=169-144
p²=25
p=5
sin A=height/hypotenuse
=p/h
=5/13
tan A=height/base
=p/b
=5/12
cos A=base/hypotenuse
using phythagoras theorem,
h² =p² +b²
13²=p²+12²
p²=169-144
p²=25
p=5
sin A=height/hypotenuse
=p/h
=5/13
tan A=height/base
=p/b
=5/12
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