Given two distinct points,there is a ......... line that passes through them.

  • A
    unique
  • B
    at least one
  • C
    two
  • D
    at least two

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The number of dimensions a point has is:

Solve the following question using appropriate Euclid's axiom:
In the figure:
$BM = BN$,$M$ is the mid-point of $AB$ and $N$ is the mid-point of $BC$. Show that $AB = BC$.

Solve the following question using the appropriate Euclid's axiom:
In the figure,we have $BX = \frac{1}{2} AB$,$BY = \frac{1}{2} BC$ and $AB = BC$.
Show that $BX = BY$.

Axioms are assumed

The Greeks emphasized on:

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