Respuesta :
Ans:;
Let AB be the height of the leaning tower= 184 feet
Let AC be the distance from the base of the tower= 140 feet
Angle between BC and AC = 59 degrees
Applying the sine rule
AB/(Sin 59) = 140/(Sin B)
On cross multiplication we get, check image,

Answer:
37.3°
Explanation:
The angle of elevation can be found by using trigonometric tan function.
[tex]tan \theta = \frac {perpendicular}{base}[/tex]
perpendicular is given by the height of the tower = 184 ft
base = distance from the tower = 140 ft
Thus, angle of elevation:
[tex] \theta = tan^{-1}(\frac{184}{140})=tan^{-1}{1.31}\\ \Rightarrow \theta = 52.7^o[/tex]
Now, the angle of elevation + angle made by tower from the original vertical position towards the ground = 180 -90
⇒Ф= 90° - 52.7° = 37.3°
