An observer, 1.6m tall, is 45 metres away from a tower the angle of elevation from s eye to the top of the tower is 30 degre determine the height of the tower [take √3= 1.732]
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Let AB = h,
In ΔABC
Tan 30 = AB/BE
1/√3 = h/45
h = 45/√3 x √3/√3
h = 45√3/3
h = 15√3
h = 15 (1.732)
h = AB = 25.98
h ≈ 26m.----------(i)
Now AC = AB + CB
CB = 1.6m
AC = 26 + 1.6 (from i)
AC = 27.6m
In ΔABC
Tan 30 = AB/BE
1/√3 = h/45
h = 45/√3 x √3/√3
h = 45√3/3
h = 15√3
h = 15 (1.732)
h = AB = 25.98
h ≈ 26m.----------(i)
Now AC = AB + CB
CB = 1.6m
AC = 26 + 1.6 (from i)
AC = 27.6m
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Answer:
here is ur answer
Step-by-step explanation:
Let AB = h,
In ΔABC
Tan 30 = AB/BE
1/√3 = h/45
h = 45/√3 x √3/√3
h = 45√3/3
h = 15√3
h = 15 (1.732)
h = AB = 25.98
h ≈ 26m.----------(i)
Now AC = AB + CB
CB = 1.6m
AC = 26 + 1.6 (from i)
AC = 27.6m
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