Try to construct triangles using match sticks. Can you make a triangle with $ 3$ matchsticks ?
(Remember you have to use all the available matchsticks in eachcase). If you cannot make a triangle, think of reasons for it.

$ \nabla_{\Delta} \nabla $

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Solution

Let's analyze whether we can construct triangles using given number of match sticks.
$1^{s t} s i d e = 1 m a t c h s t i c k 2^{n d} s i d e = 1 m a t c h s t i c k 3^{r d} s i d e = 1 m a t c h s t i c k$
Hence, it forms an equilateral triangle.

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Try to construct triangles using match sticks. Can you make a triangle with $ 3$ matchsticks ?(Remember you have to use all the available matchsticks in eachcase). If you cannot make a triangle, think of reasons for it.\( \nabla_{\Delta} \nabla \)

Let's analyze whether we can construct triangles using given number of match sticks.1stside=1matchstick2ndside=1matchstick3rdside=1matchstickHence, it forms an equilateral triangle.

Try to construct triangles using match sticks. Can you make a triangle with $ 3$ matchsticks ?
(Remember you have to use all the available matchsticks in eachcase). If you cannot make a triangle, think of reasons for it.

\( \nabla_{\Delta} \nabla \)

Let's analyze whether we can construct triangles using given number of match sticks.
$1^{s t} s i d e = 1 m a t c h s t i c k 2^{n d} s i d e = 1 m a t c h s t i c k 3^{r d} s i d e = 1 m a t c h s t i c k$
Hence, it forms an equilateral triangle.