Question
Download Solution PDFA point B is 25√2 m away along North-East direction from A. Another point C is 50 m distant along West direction from B. The end point D is 50√2 m away along South-East direction from C. Then the distance (in meters) between points B and D is
Answer (Detailed Solution Below)
Detailed Solution
Download Solution PDFGiven:
A point B is 25√2 m away along North-East direction from A.
Another point C is 50 m distant along West direction from B.
The end point D is 50√2 m away along South-East direction from C.
By applying Pythagoras Theorem:
(BD)2 = (ED)2 + (EB)2
(BD)2 = (50√2 ÷ 2)2 + (25√2)2
(BD)2 = (25√2)2 + (25√2)2
(BD)2 = 1250 + 1250
BD = √2500
BD = 50 m
Thus, the distance between points B and D is 50 m.
Hence, "Option 2" is the correct answer.
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