If 5 tan0 = 12 then 13 sin0/3 is
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Answer:
13 sinΘ/3=4
Step-by-step explanation:
5 tan Θ=12
tan Θ=12/5
on constructing suitable triangle ABC with hypotenuse AC
Angle A=Θ
AB=5
BC=12
On applying pythagoras theorem
12^2+5^2=x^2
144+25=x^2
x=√169
x=13
Therefore
=13 sinΘ/3 {sin Θ=perpendicular/hypotenuse}
=(13 x 12/13)/3
=12/3
=4
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