Walls of two,building on either side of a street are parallel to each other a ladder 5.8m long is placed on the street such that its top just reaches the window of a building at the height of 4m. on turning the ladder over to the other side of the street , its top touches the window of the other building at a height 4.2 m, Find the wiidth of the street
Answers
Answered by
48
See the illustration to understand the case:
The width of street = x + y
So, we apply Pythagoras theorem:
5.8² = x² + 4²
x² = 5.8² - 4²
x² = 33.64 - 16
x² = 17.64
x = 4.2 m [ we ignore negative values as x is length]
now, 5.8² = y² + 4.2²
y² = 5.8² - 4.2²
y² = 33.64 - 17.64
y² = 16
y = 4
So, width of street is x+ y
4 + 4.2 = 8.2m
The width of street = x + y
So, we apply Pythagoras theorem:
5.8² = x² + 4²
x² = 5.8² - 4²
x² = 33.64 - 16
x² = 17.64
x = 4.2 m [ we ignore negative values as x is length]
now, 5.8² = y² + 4.2²
y² = 5.8² - 4.2²
y² = 33.64 - 17.64
y² = 16
y = 4
So, width of street is x+ y
4 + 4.2 = 8.2m
Attachments:
Answered by
4
Answer:
I hope it is correct answer mark as brainlist answer follow me Mark as brainlist answer
Attachments:
Similar questions