the ratio of the length of a rod and its shadow is 1:1/root3 .what is the angle of elevation of the source of light
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Answered by
110
Here, AB = Length of rod
BC = Length of shadow.
So 1 : 1/✓3 = AB/BC
√3 = AB/BC
We know that AB/BC = tan theta
So, tan theta = √3
tan theta = tan 60°
theta = 60°
Hope This Helps You!
BC = Length of shadow.
So 1 : 1/✓3 = AB/BC
√3 = AB/BC
We know that AB/BC = tan theta
So, tan theta = √3
tan theta = tan 60°
theta = 60°
Hope This Helps You!
Ankit1234:
Cool
Answered by
46
Hey there,
In the given figure, let's say----
AB=p=length of pole
BC=b=length of shadow
then tan C=AB/BC=p/b
Since p/b=1:1/√3=√3:1
This implies that tan C=√3
Angle of elevation of source of light=∠C
∠C=tan⁻¹√3
Therefore ∠C=60°
If you have any doubts regarding the topic or any other question, don't hesitate to text me in my inbox!
Regards
07161020
✯ Brainly star ✯
Ace
In the given figure, let's say----
AB=p=length of pole
BC=b=length of shadow
then tan C=AB/BC=p/b
Since p/b=1:1/√3=√3:1
This implies that tan C=√3
Angle of elevation of source of light=∠C
∠C=tan⁻¹√3
Therefore ∠C=60°
If you have any doubts regarding the topic or any other question, don't hesitate to text me in my inbox!
Regards
07161020
✯ Brainly star ✯
Ace
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