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If we know two sides have the same length but do not know the angles. Can we conclude the triangle is an isosceles triangle? I've done quite a few practice questions. They all say different things
Have also been spending 20 minutes on Google searching for the answer but still don't know the answer. Can someone please help
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If we know two sides have the same length but do not know the angles. Can we conclude the triangle is an isosceles triangle? I've done quite a few practice questions. They all say different things
Have also been spending 20 minutes on Google searching for the answer but still don't know the answer. Can someone please help
Show more
Yes, Two sides of a triangle are equal is enough fact to confirm that the triangle is an isosceles triangle
It also confirms that the angles opposite to equal sides will be equal (irrespective of their values)
If we know two sides have the same length but do not know the angles. Can we conclude the triangle is an isosceles triangle? I've done quite a few practice questions. They all say different things
Have also been spending 20 minutes on Google searching for the answer but still don't know the answer. Can someone please help
Show more
Yes, we can conclude triangle is isosceles. However, we'll not be able to figure out which of the two sides are equal unless we have something further telling us about the angles or the third side. depending on question you may be able to come to an answer.
• If two sides of a triangle are equal in length, then the two angles opposite those sides must be equal • If two angles in a triangle are equal, then the two sides opposite those angles must be equal in length
In either case, the triangle is isosceles by definition.
None of the above needs to be true, however, for 4-sided shapes (or for shapes with more than 4 sides). For example, a rectangle has four equal (90 degree) angles, but unless the rectangle is a square, it will have some sides of different lengths.
Archived Topic
Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.