If the altitude of the sun is 30degree, then find the length of the shadow of a h metre of height tower standing on a plane.
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Answered by
1
Step-by-step explanation:
Step 1:
Given Data:
Length of a tower is 2x
To prove the height of the tower is x(root 3 +1) metre
Step 2:
In angle BCD,
tan 45=h/y
h=y………..(1)
Step 3:
In angle ABC,
Tan 30=h/(2x+y)
Step 4:
i/ √3 =h/2x+y
2x+y= √3h
Step 5:
Substitute y=h from equation (1)
2x+h= √3h
2x= (√3-1)h
Step 6:
h=(√3+1)x
Hence it is proved
Answered by
5
Answer:Step 1:
Given Data:
Length of a tower is 2x
To prove the height of the tower is x(root 3 +1) metre
Step 2:
In angle BCD,
tan 45=h/y
h=y………..(1)
Step 3:
In angle ABC,
Tan 30=h/(2x+y)
Step 4:
i/ √3 =h/2x+y
2x+y= √3h
Step 5:
Substitute y=h from equation (1)
2x+h= √3h
2x= (√3-1)h
Step 6:
h=(√3+1)x
Proved
Step-by-step explanation:
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