MHB Inscribed Angles to Identifying and Understanding

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Identifying inscribed angles can be challenging, even with knowledge of the relevant theorem. A suggested method involves sketching lines from the center of the circle to the points where the inscribed figure intersects the circle. This visual representation may clarify the relationships between the angles and the arcs they subtend. Understanding how these angles relate to the circle's geometry is essential for accurate identification. Applying these techniques can enhance comprehension of inscribed angles.
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I've been having trouble identifying these inscribed angles for a while. I know the theorem that goes with this topic but I'm unsure how it applies :c.
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Sketch lines out from the centre of the circle to where the points of the inscribed figure meet the circle. Does that help?
 
Thread 'Erroneously finding discrepancy in transpose rule'

Thread 'Erroneously finding discrepancy in transpose rule'

Obviously, there is something elementary I am missing here. To form the transpose of a matrix, one exchanges rows and columns, so the transpose of a scalar, considered as (or isomorphic to) a one-entry matrix, should stay the same, including if the scalar is a complex number. On the other hand, in the isomorphism between the complex plane and the real plane, a complex number a+bi corresponds to a matrix in the real plane; taking the transpose we get which then corresponds to a-bi...
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