Consider the given situation and answer the following questions below. In some situations, you can apply the theorems in similar triangles in finding the distance. Let say, a man have to check the schedule of every barangay in the information center. The 200-m path to the information center and the 400-m path to the boat rental dock meet a right angle in the parking lot. He walks straight from the parking lot to the lake as shown, where a sign tells him that he is 320 m form the dock. a.) How far is a man form the information center? b.) What is the equation to represent the situation? c.) If a man will go back to the parking lot from the Parking 200 m Man 400 m information center. What is total distance did he walked?
Consider the given situation and answer the following questions below. In some situations, you can apply the theorems in similar triangles in finding the distance. Let say, a man have to check the schedule of every barangay in the information center. The 200-m path to the information center and the 400-m path to the boat rental dock meet a right angle in the parking lot. He walks straight from the parking lot to the lake as shown, where a sign tells him that he is 320 m form the dock. a.) How far is a man form the information center? b.) What is the equation to represent the situation? c.) If a man will go back to the parking lot from the Parking 200 m Man 400 m information center. What is total distance did he walked?
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Transcribed Image Text:Consider the given situation and answer the following questions below.
In some situations, you can apply the theorems in similar
triangles in finding the distance.
Let say, a man have to check the schedule of every barangay in
the information center. The 200-m path to the information
center and the 400-m path to the boat rental dock meet a right
angle in the parking lot. He walks straight from the parking lot
to the lake as shown, where a sign tells him that he is 320 m
Parking
200 m
Man
400 m
form the dock.
a.) How far is a man form the information center?
b.) What is the equation to represent the situation?
c.) If a man will go back to the parking lot from the
information center. What is total distance did he walked?
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