A point on the ground is 5m away from the foot of the vertical wall 7m high, calculate correct to the nearest degree angle of de
1 answer:
The angle of the depression from the top of the wall is 54 degree.
According to the statement
We have to find that the angle of the depression.
So, For this purpose, we know that the
Angle of the depression is the angle formed by the line of sight and the horizontal plane for an object below the horizontal.
From the given information:
A point on the ground is 5m away from the foot of the vertical wall 7m high
We know that the
θ = angle of depression of the point from the top of the wall
Then
Tan θ = perpendicular / Base
Then substitute the values then
Tan θ = perpendicular / Base
here perpendicular is 7 and the base is 5cm
Then
Tan θ = 7/ 5
Tan θ = 1.4
Then
θ = tan^-1 (1.4)
θ = 54.4
After rounding off to the nearest degree then it becomes 54 degree.
So, The angle of the depression from the top of the wall is 54 degree.
Learn more about Angle of the depression here
#SPJ9
You might be interested in
Answer:
Step-by-step explanation:
<u>Position in the Plane </u>
If we place an object in a plane and mesure its x and y coordinates, we are referencig its position according to the rectangular system. Other popular way to reference positions is in polar form or magnitude-angle form. If we have the rectangular coordinates (x,y), we can easily find the polar coordinates (and vice-versa). We use the formulas
We have x=31.4 Km East (a positive coordinate) and y=-102.5 Km South (negative because it's pointing downwards). we need to find the angle respect to the East reference where . Check the image below for reference.
The angle can be also given as a positive quantity by adding 360^o
