find length of shadow of a tree 18 meter high when sun's angle of elevation is 45 degre
Answers
Answered by
6
Consider a right angled triangle ABC, right angled at B. Now let AB be the tree (AB = 18m) and BC be its shadow. Refer the attachment.
Now according to the question, we have <C = 45 (as angle of elevation of sun is 45 degrees)
Thus we have tan45 = AB/BC
or, 18/BC = 1
or, BC = 18m
Now as BC = 18m, length of shadow = 18 metres.
Hope that helps !!
Now according to the question, we have <C = 45 (as angle of elevation of sun is 45 degrees)
Thus we have tan45 = AB/BC
or, 18/BC = 1
or, BC = 18m
Now as BC = 18m, length of shadow = 18 metres.
Hope that helps !!
Attachments:
Answered by
5
Given:
The angle is 45 degrees
Draw a triangle with vertices A,B and C.
Angle ACB is 45 degrees.
BC is the length of the shadow
AB is the length of the tree
tan 45 is equal to length of the tree(AB) / length of the shadow(BC)
tan 45=18/BC
1=18/BC
Therefore BC=18 metres
Similar questions
Math,
9 months ago
Social Sciences,
9 months ago
Computer Science,
9 months ago
Math,
1 year ago
English,
1 year ago