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18 May 2019, 02:24
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Difficulty:
95%
(hard)
Question Stats:
20% (03:10) correct
80%
(02:57)
wrong
based on 44
sessions
History
Date
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Find the square of the length of the shortest path that can be drawn from the point (6,3) to the point (2,8) such that the path touches the x-axis and the y-axis once.
A. 41
B. 100
C. 149
D. 185
E. 196
A. 41
B. 100
C. 149
D. 185
E. 196
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kyyFsdXefQ-79181.png [ 42.21 KiB | Viewed 3124 times ]
20 May 2019, 06:40
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Can anybody please explain the solution
Posted from my mobile device
Posted from my mobile device
20 May 2019, 06:51
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The shortest path between 2 points in 2-Dimension is always a straight line. The reflected part is equal to the distance between (6,3) and (-2,-8)
Square of distance= (6-(-2))^2+(3-(-8))^2= 8^2+11^2=185
Square of distance= (6-(-2))^2+(3-(-8))^2= 8^2+11^2=185
ManjariMishra
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