Is it possible to construct a unique triangle with two sides and a non-included angle?

Not always

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Yes

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Can not say

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Solution

The correct option is A Not always
It is not 'always' possible to construct a unique triangle with two sides and a non-included angle i.e. SSA criterion.

With this criterion we can get 2 triangles or a unique triangle or no triangle at all.

Hence the correct answer will be 'Not always'.

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Similar questions

Statement 1: It is possible to construct a unique triangle when the measurements of two sides and non-included angle are given.

Statement 2: It is possible to construct a triangle when the measurements of two sides and included angle are given.

Choose the correct option.

Statement $1$ : It is possible to construct a triangle when measurements of two sides and one angle are given.

Statement $2$ : It is possible to construct a triangle when measurements of two sides and included angle are given.

Choose the correct option.

It is always possible to form a triangle with two sides and non- included angle.

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