1)how can we say that an element of a set can never be a subset of itself? 2)how can an equilateral triangle in a plane be a subset of a triangle in same plane?

Question

Arun Kumar · Answer

See

subset is sets and sets are collection of elements.

we can say A is subset of B when

$A\subseteq B$

we can say A is proper subset of B when

$A\subset B$

In a plane there are lot of triangle now in those triangle there are some which equilateral so collection of equilateral triangles is a set which is smaller than or equal to set of triangles in the same plane.

$=>Equilateral\,triangles \subset Triangles$

Thanks & Regards

Arun Kumar

IIT Delhi

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1)how can we say that an element of a set can never be a subset of itself? 2)how can an equilateral triangle in a plane be a subset of a triangle in same plane?

1)how can we say that an element of a set can never be a subset of itself?
2)how can an equilateral triangle in a plane be a subset of a triangle in same plane?

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1)how can we say that an element of a set can never be a subset of itself? 2)how can an equilateral triangle in a plane be a subset of a triangle in same plane?

1)how can we say that an element of a set can never be a subset of itself?2)how can an equilateral triangle in a plane be a subset of a triangle in same plane?

1 Answers

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1)how can we say that an element of a set can never be a subset of itself?
2)how can an equilateral triangle in a plane be a subset of a triangle in same plane?