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प्रश्न
How many planes can be made to pass through three distinct points?
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उत्तर
The number of planes that can pass through three distinct points is dependent on the arrangement of the points.
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If the points are collinear, then infinite number of planes may pass through the three distinct points.
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If the points are non collinear, then only one unique plane can pass through the three distinct points.
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संबंधित प्रश्न
Consider two ‘postulates’ given below:-
- Given any two distinct points A and B, there exists a third point C which is in between A and B.
- There exist at least three points that are not on the same line.
Do these postulates contain any undefined terms? Are these postulates consistent? Do they follow from Euclid’s postulates? Explain.
How many least number of distinct points determine a unique line?
How many lines can be drawn through a given point.
How many planes can be made to pass through a line and a point not on the line?
The number of dimension, a point has ______.
In Indus Valley Civilisation (about 3000 B.C.), the bricks used for construction work were having dimensions in the ratio ______.
The statements that are proved are called axioms.
Solve the following question using appropriate Euclid’s axiom:
In the following figure, we have AB = BC, BX = BY. Show that AX = CY.

Solve the following question using appropriate Euclid’s axiom:
In the following figure, we have ∠1 = ∠2, ∠2 = ∠3. Show that ∠1 = ∠3.

Solve the following question using appropriate Euclid’s axiom:
In the following figure, we have AC = DC, CB = CE. Show that AB = DE.

