A ladder of length 5 m is placed against a 4 m long wall. Find the distance of the ladder from the foot of the wall
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Answered by
9
according to pythogorean theorm ,
hypotenuse ^2=Base^2+height^2
5^2=base^2+4^2
25=base^2+16
25-16=base ^2
9=base ^2
√9=base^2
3m = base
hypotenuse ^2=Base^2+height^2
5^2=base^2+4^2
25=base^2+16
25-16=base ^2
9=base ^2
√9=base^2
3m = base
loverayush:
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Answered by
33
According to the problem given ,
Length of the ladder = AC = 5m
Height of the wall = BC = 4cm
Distance between foot of the ladder
to foot of the wall = AB
In ∆ABC , <B = 90°
By Phythogarian theorem ,
AC² = AB² + BC²
=> AC² - BC² = AB²
=> AB² = AC² - BC²
= 5² - 4²
= 25 - 16
AB² = 9
AB = √9
=> AB = 3 m
•••••
Length of the ladder = AC = 5m
Height of the wall = BC = 4cm
Distance between foot of the ladder
to foot of the wall = AB
In ∆ABC , <B = 90°
By Phythogarian theorem ,
AC² = AB² + BC²
=> AC² - BC² = AB²
=> AB² = AC² - BC²
= 5² - 4²
= 25 - 16
AB² = 9
AB = √9
=> AB = 3 m
•••••
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