For constructing a triangle, we must know two sides and included triangle. Which of the following types of triangles can be uniquely constructed by knowing two sides and an excluded angle?

Isosceles triangle

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Equilateral triangle

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Right angled triangle

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Obtuse angled triangle

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Solution

The correct option is C
Right angled triangle

We only need to know R (Right angle), H (Hypotenuse) and S (Side) length to construct a right angled triangle. The right angle is not included between the hypotenuse and the other side.

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Similar questions

For constructing a triangle, we must know two sides and included triangle. Which triangle can be uniquely constructed by knowing two sides and any other angle?

For constructing a triangle, we must know two sides and an included angle. Which triangle can be uniquely constructed by knowing two sides and any other angle?

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(b) Which of the following congruency conditions is preferred to draw a triangle exactly congruent to a right-angled triangle? [2 MARKS]

Q. ______ triangle can be uniquely constructed by knowing two sides and any other angle.

Q. ________ triangle can be uniquely constructed by knowing two sides and any other angle.

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For constructing a triangle, we must know two sides and included triangle. Which of the following types of triangles can be uniquely constructed by knowing two sides and an excluded angle?

The correct option is C Right angled triangle We only need to know R (Right angle), H (Hypotenuse) and S (Side) length to construct a right angled triangle. The right angle is not included between the hypotenuse and the other side.

The correct option is C
Right angled triangle

We only need to know R (Right angle), H (Hypotenuse) and S (Side) length to construct a right angled triangle. The right angle is not included between the hypotenuse and the other side.