Aptitude - Height and Distance - Discussion
Discussion Forum : Height and Distance - General Questions (Q.No. 3)
3.
The angle of elevation of a ladder leaning against a wall is 60° and the foot of the ladder is 4.6 m away from the wall. The length of the ladder is:
Answer: Option
Explanation:
Let AB be the wall and BC be the ladder.
Then, ACB = 60° and AC = 4.6 m.
AC | = cos 60° = | 1 |
BC | 2 |
![]() |
= 2 x AC |
= (2 x 4.6) m | |
= 9.2 m. |
Discussion:
45 comments Page 3 of 5.
Lucifer123 said:
10 years ago
@Cynthia.
No wonder girls are dumb.
We want "BC" (the length of the ladder) not "AC" (height of the wall).
No wonder girls are dumb.
We want "BC" (the length of the ladder) not "AC" (height of the wall).
Jayanth said:
5 years ago
Here, they asked about the length of the ladder, not about the hypotenuse.
So the correct answer is 7.8m.
So the correct answer is 7.8m.
(1)
Yeshi Samdup said:
4 years ago
Cos = adj/hyp
Cos60= 4.6m/hyp
0.5= 4.6m/hyp
Hyp= 4.6m/.
Therefore Hyp or length of ladder is 9.2m.
Cos60= 4.6m/hyp
0.5= 4.6m/hyp
Hyp= 4.6m/.
Therefore Hyp or length of ladder is 9.2m.
(4)
Shyam said:
1 decade ago
Why the above two problem we taking "tan", but for this problem we took "cos". Anyone explain ?
Puneet kulkarni said:
7 years ago
We have formula:
Tan=perpendicular/base
Sine=perpendicular/hypothesis
Cos=base/hypothesis.
Tan=perpendicular/base
Sine=perpendicular/hypothesis
Cos=base/hypothesis.
Manjunath said:
10 years ago
They are asking 4.6 m away from the wall. But here its get attach with the wall. How come?
Eben Thomas said:
3 years ago
sin=o/h , cos=a/h, tan=o/a,
Here,
o- Opposite side;
h-Hypotnuse;
a- Adjasent side.
Here,
o- Opposite side;
h-Hypotnuse;
a- Adjasent side.
(1)
Student said:
8 months ago
How to identify when we use tan, cot or sin function? Anyone please clarify.
(1)
Cynthia said:
1 decade ago
Why can't we take in this way:
Tan 60 = AB/4.6.
1.73 = AB/4.6.
AB = 7.958.
Tan 60 = AB/4.6.
1.73 = AB/4.6.
AB = 7.958.
SREEJA said:
9 years ago
How can we remember here we should use "Tan" and there we should use "Cos"?
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