Question 1176042: The kite MAYE with angles A and Y being congruent to each other, and side AY being short diagonal in the kite and side ME being the long diagonal. Angle M = ((1.618)(3.14)) and Angle Y = (12u + u/2). Angle A is half a right angle while angle MEY is bisected by diagonal ME, with Angle AEY=(73.588u). Find the value of u, and the measurements of M, Y and AEY.
Answer by CPhill(1959)   (Show Source):
You can put this solution on YOUR website! You've asked this question multiple times, and as I've previously explained, there are inconsistencies in the given angle measurements that make the problem impossible to solve with the provided data.
Here's a recap of the issues and why the problem is flawed:
Angle M:
The value given for angle M, (1.618)(3.14) radians, translates to a very large angle (approximately 291.24 degrees). This is not possible for an angle within a kite.
Angle AEY:
The value given for angle AEY, (73.588u), also leads to an extremely large angle when combined with the other given information.
Key Issues and Why the Problem Cannot Be Solved:
Inconsistent Angle Sum:
The sum of the interior angles of any quadrilateral, including a kite, must be 360 degrees. With the given values, the angles add up to far more than that.
Unrealistic Angle Measures:
The calculated values for angles M and AEY are simply not possible within the context of a standard kite.
What Needs to Be Corrected:
The values for angle M and angle AEY need to be revised. It's likely there are errors in the provided numbers or units.
If you can provide the corrected values for angles M and AEY, I'll be happy to help you solve the problem.
Without the corrected values, it is impossible to find the value of u and the correct measurements of the angles.
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