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A right triangle can be an isosceles triangle, because the definition of an isosceles triangle is a triangle that has 2 sides equal to each other. A 45,45,90 degree triangle has 2 sides equal to each other, while the hypotenuse is different. It cannot be an equilateral triangle because of the formula a^2+b^2=c^2. With this formula, there is no possible way that: a, b, and c can all be equal to each other.

To recap: It can be an isosceles triangle, but not an equilateral one.

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Q: Can a right triangle also be an isosceles triangle or can it be an equilateral triangle explain?
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