Two systems of rectangular axes have the same origin. If a plane cuts them at distance a, b, c and a' , b', c' from the origin, then
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a
1a2+1b2+1c2+1a′2+1b′2+1c′2=0
b
1a2−1b2−1c2+1a′2−1b′2−1c′2=0
c
1a2+1b2+1c2−1a′2−1b′2−1c′2=0
d
None
answer is C.
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Detailed Solution
The planes are xa+yb+zc=1 and xa′+yb′+zc′=1Since the perpendicular distance of the origin on the planes is same, therefore−11a2+1b2+1c2=−11a′2+1b′2+1c′2or 1a2+1b2+1c2−1a′2−1b′2−1c′2=0