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What is the relation between the plane ax + by + cz + d = 0 and a1, b1, c1 the direction ratios of a line, if the plane and line are perpendicular to each other?(a) \(\frac {a1}{b1} = \frac{a2}{c1} = \frac{c2}{b2}\)(b) \(\frac {a1}{a2} = \frac{b1}{c2} = \frac{c1}{b2}\)(c) \(\frac {a}{a1} = \frac{b}{b1} = \frac{c}{c1}\)(d) \(\frac {c1}{a2} = \frac{b1}{b2} = \frac{a1}{c2}\)I got this question in an online interview.I'm obligated to ask this question of Three Dimensional Geometry in portion Three Dimensional Geometry of Mathematics – Class 12

Answer»

Correct choice is (C) \(\frac {a}{a1} = \frac{b}{B1} = \frac{c}{c1}\)

To explain I would SAY: θ = 90 degrees

The relation between the plane ax + by + cz + d = 0 and a1, b1, c1 the DIRECTION RATIOS of a line, if the plane and line are perpendicular to each other is \(\frac {a}{a1} = \frac{b}{b1} = \frac{c}{c1}\).



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