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A Trigonometric Application
Prepared by: Rox Wale V. Equias
 Solve problem
involving angles of
elevation and
depression
Angle of Elevation
The angle formed by
a horizontal line and a
line of sight to a point
above the line.
Angle of Depression
The angle formed by a
horizontal line and a
line of sight to a point
below the line.
Buildings A and B are
across the street from each
other, 35m apart. From a
point on the roof of
building A, the angle of
elevation of the top of
building B is 24°, and the
angle of depression of the
base of building B is 34°.
How tall is each building?
Steps:
Step 1: Make a diagram
of the situation.
Step 2: Put a label based
on the given.
Step 3: Identify the
trigonometric functions
to be used.
Steps:
Step 4: Set up the
equation.
Step 5: Solve for the
variable.
Step 6: Make a
conclusion.
Angle of elevation and depression

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Angle of elevation and depression

  • 1. A Trigonometric Application Prepared by: Rox Wale V. Equias
  • 2.  Solve problem involving angles of elevation and depression
  • 3. Angle of Elevation The angle formed by a horizontal line and a line of sight to a point above the line.
  • 4.
  • 5. Angle of Depression The angle formed by a horizontal line and a line of sight to a point below the line.
  • 6.
  • 7. Buildings A and B are across the street from each other, 35m apart. From a point on the roof of building A, the angle of elevation of the top of building B is 24°, and the angle of depression of the base of building B is 34°. How tall is each building?
  • 8. Steps: Step 1: Make a diagram of the situation. Step 2: Put a label based on the given. Step 3: Identify the trigonometric functions to be used.
  • 9. Steps: Step 4: Set up the equation. Step 5: Solve for the variable. Step 6: Make a conclusion.