Meg described four triangles as shown below: Triangle P: All sides have length 7 cm. Triangle Q: Two angles measure 55°. Triangle R: Two sides have length 8 cm, and the included angle measures 60°. Triangle S: Base has length 8 cm, and base angles measure 55°. Which triangle is not a unique triangle? Triangle P Triangle Q Triangle R Triangle S
@Kacchan
@jimthompson5910 is b correct for this?
Choice B is correct The fact that we know that 2 angles are 55 degrees isn't enough to set up a single unique triangle. For instance, we could scale to enlarge the triangle, and keep the angles the same like so |dw:1612991885660:dw| We would need to know some info about the side length(s) to be able to form a unique triangle.
Anyways, I believe that triangle P because Notice how all interior angles and sides are equal
@jimthompson5910 Does triangle p make sense?
would it be a?
Triangle P is unique. We can rotate, shift, and reflect it, but that wouldn't change the triangle at all in terms of size and shape.
True
Triangle Q on the other hand, we can enlarge or reduce the triangle while keeping the same angles. This triangle isn't unique. Infinitely many triangles are possible if all we know is that 2 angles are 55 degrees.
Alright, i finally understand
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