Considering the points A 1-1- B -1-1 and the origin as the vertices- which type of triangle is obtained-A- Right-angled isosceles triangleB- Right-angled triangleC- Isosceles triangleD- Equilateral triangle

The correct option is A Right angled isosceles triangle OA and OB are equal and AB = √(2) units which satisfies the Pythagoras theorem. Hence it is a right an ...

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Standard X

Mathematics

Distance between Two Points Using Pythagoras Theorem

Considering t...

Question

Considering the points A (1, 1), B (-1, 1) and the origin as the vertices, which type of triangle is obtained?

Right-angled isosceles triangle

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Right-angled triangle

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Isosceles triangle

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Equilateral triangle

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Solution

The correct option is A
Right-angled isosceles triangle

OA and OB are equal and AB = $\sqrt{2}$ units which satisfies the Pythagoras theorem. Hence it is a right-angled isosceles triangle.

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Considering the points A (1, 1), B (-1, 1) and the origin as the vertices, which type of triangle is obtained?

The correct option is A Right-angled isosceles triangle OA and OB are equal and AB = √2 units which satisfies the Pythagoras theorem. Hence it is a right-angled isosceles triangle.

The correct option is A
Right-angled isosceles triangle

OA and OB are equal and AB = $\sqrt{2}$ units which satisfies the Pythagoras theorem. Hence it is a right-angled isosceles triangle.